131000.0 should be written in scientific notation. Concept introduction: Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m × 10 n , where m is a real number and n is an integer. If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3 × 10 − 3 . If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206 × 10 2 .

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Answer 1

Question

Chapter 1, Problem 1.48P

a)

Interpretation Introduction

Interpretation:131000.0 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

b)

Interpretation Introduction

Interpretation:0.00047 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

c)

Interpretation Introduction

Interpretation:210006 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

d)

Interpretation Introduction

Interpretation:2160.5 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

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Given the equilibrium A2 + B2 ⇌ 2 AB where k1 is the rate coefficient of the forward reaction and k-1 is the rate coefficient of the reverse reaction, with the forward reaction being first-order in A2 and B2, and the reverse reaction being second-order in AB. Equilibrium will be reached later if the relative values of the constants are:(A) k1 high and k-1 high(B) k1 high and k-1 low(C) k1 low and k-1 high(D) k1 low and k-1 low

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Steps and explanations. Also provide, if possible, ways to adress this kind of problems in general.

Answer 2

Question

Chapter 1, Problem 1.48P

a)

Interpretation Introduction

Interpretation:131000.0 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

b)

Interpretation Introduction

Interpretation:0.00047 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

c)

Interpretation Introduction

Interpretation:210006 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

d)

Interpretation Introduction

Interpretation:2160.5 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

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Answer 3

Question

Chapter 1, Problem 1.48P

a)

Interpretation Introduction

Interpretation:131000.0 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

b)

Interpretation Introduction

Interpretation:0.00047 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

c)

Interpretation Introduction

Interpretation:210006 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

d)

Interpretation Introduction

Interpretation:2160.5 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

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Answer 4

Question

Chapter 1, Problem 1.48P

a)

Interpretation Introduction

Interpretation:131000.0 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

b)

Interpretation Introduction

Interpretation:0.00047 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

c)

Interpretation Introduction

Interpretation:210006 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

d)

Interpretation Introduction

Interpretation:2160.5 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

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Answer 5

Chapter 1, Problem 1.48P

a)

Interpretation Introduction

Interpretation:131000.0 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

b)

Interpretation Introduction

Interpretation:0.00047 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

c)

Interpretation Introduction

Interpretation:210006 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

d)

Interpretation Introduction

Interpretation:2160.5 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

Answer 6

Chapter 1, Problem 1.48P

a)

Interpretation Introduction

Interpretation:131000.0 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

Answer 7

Chapter 1, Problem 1.48P

a)

Interpretation Introduction

Interpretation:131000.0 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

Answer 8

b)

Interpretation Introduction

Interpretation:0.00047 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

Answer 9

b)

Interpretation Introduction

Interpretation:0.00047 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

Answer 10

c)

Interpretation Introduction

Interpretation:210006 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

Answer 11

c)

Interpretation Introduction

Interpretation:210006 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

Answer 12

d)

Interpretation Introduction

Interpretation:2160.5 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

Answer 13

d)

Interpretation Introduction

Interpretation:2160.5 should be written in scientific notation.

Concept introduction:Very small or very large numbers are written in decimal form and is called scientific form or scientific notation. It simplifies various arithmetic operations. In this notation, numbers are expressed in the form of m×10n , where m is a real number and n is an integer.

If number is less than zero, decimal points prior to first non-zero digit are counted and one is added to it. For example, 0.003 has two zeroes before non-zero 3 so it is written as 3×10−3 .

If number is greater than zero, number of digits before decimal points is counted and one is subtracted from it. For example, 320.6 has three digits before decimal point so it is written as 3.206×102 .

Answer 14

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Answer 15

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Answer 16

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Answer 17

Ch. 1 - Scenes A-D represent atomic-scale views of...Ch. 1 - Describe solids, liquids, and gases in terms of...Ch. 1 - Define physical property and chemical property....Ch. 1 - Define physical change and chemical change. State...Ch. 1 - Which of the following is a chemical change?...Ch. 1 - Which of the following changes can be reversed by...Ch. 1 - For each pair, which has higher potential energy?...Ch. 1 - Prob. 1.8P Ch. 1 - How ait the key elements of scientific thinking...Ch. 1 - Prob. 1.10P

Solution Summary: The author explains that 131000.0 should be written in scientific notation. It simplifies various arithmetic operations.

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