(a) Interpretation: Number of significant digits in $ 130.95 should be mentioned. Concept introduction: An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number. Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated. The rules for counting significant figures will be as follows: Numbers that are non-zero are significant figures. The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal. The zeros in between numbers that are non-zero are also significant. The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Question

Want to see the full answer?

Answer 1

Question

Chapter 1, Problem 1.87SP

Interpretation Introduction

(a)

Interpretation:

Number of significant digits in $ 130.95 should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(b)

Interpretation:

Number of significant digits in 2000.003 g should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(c)

Interpretation:

Number of significant digits in 5 ft 3 in should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

d)

Interpretation Introduction

Interpretation:

Number of significant digits in 510 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(e)

Interpretation:

Number of significant digits in 5.10×102 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(f)

Interpretation:

Number of significant digits in 10 students should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Students have asked these similar questions

1. Which one(s) of these can be oxidized with CrO3 ? (could be more than one) a) triphenylmethanol b) 2-pentanol c) Ethyl alcohol d) CH3 2. Write in all the product(s) of this reaction. Label them as "major" or "minor". 2-methyl-2-hexanol H2SO4, heat

3) Determine if the pairs are constitutional isomers, enantiomers, diastereomers, or mesocompounds. (4 points)

In the decomposition reaction in solution B → C, only species C absorbs UV radiation, but neither B nor the solvent absorbs. If we call At the absorbance measured at any time, A0 the absorbance at the beginning of the reaction, and A∞ the absorbance at the end of the reaction, which of the expressions is valid? We assume that Beer's law is fulfilled.

Answer 2

Question

Chapter 1, Problem 1.87SP

Interpretation Introduction

(a)

Interpretation:

Number of significant digits in $ 130.95 should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(b)

Interpretation:

Number of significant digits in 2000.003 g should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(c)

Interpretation:

Number of significant digits in 5 ft 3 in should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

d)

Interpretation Introduction

Interpretation:

Number of significant digits in 510 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(e)

Interpretation:

Number of significant digits in 5.10×102 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(f)

Interpretation:

Number of significant digits in 10 students should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 3

Question

Chapter 1, Problem 1.87SP

Interpretation Introduction

(a)

Interpretation:

Number of significant digits in $ 130.95 should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(b)

Interpretation:

Number of significant digits in 2000.003 g should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(c)

Interpretation:

Number of significant digits in 5 ft 3 in should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

d)

Interpretation Introduction

Interpretation:

Number of significant digits in 510 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(e)

Interpretation:

Number of significant digits in 5.10×102 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(f)

Interpretation:

Number of significant digits in 10 students should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 4

Question

Chapter 1, Problem 1.87SP

Interpretation Introduction

(a)

Interpretation:

Number of significant digits in $ 130.95 should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(b)

Interpretation:

Number of significant digits in 2000.003 g should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(c)

Interpretation:

Number of significant digits in 5 ft 3 in should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

d)

Interpretation Introduction

Interpretation:

Number of significant digits in 510 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(e)

Interpretation:

Number of significant digits in 5.10×102 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(f)

Interpretation:

Number of significant digits in 10 students should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 5

Chapter 1, Problem 1.87SP

Interpretation Introduction

(a)

Interpretation:

Number of significant digits in $ 130.95 should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(b)

Interpretation:

Number of significant digits in 2000.003 g should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(c)

Interpretation:

Number of significant digits in 5 ft 3 in should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

d)

Interpretation Introduction

Interpretation:

Number of significant digits in 510 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(e)

Interpretation:

Number of significant digits in 5.10×102 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Interpretation Introduction

(f)

Interpretation:

Number of significant digits in 10 students should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Answer 6

Chapter 1, Problem 1.87SP

Interpretation Introduction

(a)

Interpretation:

Number of significant digits in $ 130.95 should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Answer 7

Chapter 1, Problem 1.87SP

Interpretation Introduction

(a)

Interpretation:

Number of significant digits in $ 130.95 should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Answer 8

Interpretation Introduction

(b)

Interpretation:

Number of significant digits in 2000.003 g should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Answer 9

Interpretation Introduction

(b)

Interpretation:

Number of significant digits in 2000.003 g should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Answer 10

Interpretation Introduction

(c)

Interpretation:

Number of significant digits in 5 ft 3 in should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Answer 11

Interpretation Introduction

(c)

Interpretation:

Number of significant digits in 5 ft 3 in should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Answer 12

d)

Interpretation Introduction

Interpretation:

Number of significant digits in 510 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Answer 13

d)

Interpretation Introduction

Interpretation:

Number of significant digits in 510 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Answer 14

Interpretation Introduction

(e)

Interpretation:

Number of significant digits in 5.10×102 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Answer 15

Interpretation Introduction

(e)

Interpretation:

Number of significant digits in 5.10×102 J should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Answer 16

Interpretation Introduction

(f)

Interpretation:

Number of significant digits in 10 students should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Answer 17

Interpretation Introduction

(f)

Interpretation:

Number of significant digits in 10 students should be mentioned.

Concept introduction:

An exact number is a completely certain number, that is, which can be counted. For example, 1 kilometer has exactly 1000 meters or 1 dozen has 12 number of items, which is also an exact number.

Exact numbers have infinite significant figures and zero error or uncertainty. Example 12 has infinite significant figures but 12.00 has 4 significant figures. To exactly determine the uncertainty in the final answer of measurement, significant figures are calculated.

The rules for counting significant figures will be as follows:

Numbers that are non-zero are significant figures.

The zeros preceding numbers that are non-zero are non-significant as they only define the place of decimal.

The zeros in between numbers that are non-zero are also significant.

The zeros after numbers that are non-zero are significant only if the decimal is present in the number.

Answer 18

Expert Solution & Answer

Answer 19

Expert Solution & Answer

Answer 20

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 21

Ch. 1 - Express the diameter of a nanoparticle(0.000 000...Ch. 1 - APPLY 1.2 Express the following quantities in...Ch. 1 - PRACTICE 1.3 The melting point of table salt is...Ch. 1 - Prob. 1.4A Ch. 1 - PRACTICE 1.5 Chloroform, a substance once used as...Ch. 1 - APPLY 1.6 You are beachcombing on summer vacation...Ch. 1 - PRACTICE 1.7 Some radioactive materials emit a...Ch. 1 - Prob. 1.8A Ch. 1 - How many significant figures does each of the...Ch. 1 - Read the volume of the buret and reportyour answer...

Want to see the full answer?

Chapter 1 Solutions