Name:Date:Period:PRIMETERMINATESFACTORIZATIONUNIT FRACTIONDECIMAL FORMOROFREPEATSDENOMINATOR111112113Prime114.0714285Repeats115116Terminates17.05882352941176471182·3:3190526315789473684211201. What can you conclude about the types of rational numbers that have terminating decimals?2. What can you conclude about the types of rational numbers that have repeating decimals?3. How do you change a repeating decimal into a fraction?4. What is the difference between terminating decimals and repeating decimals? How can you show that adecimal repeats? Name:Date:Period:PRIMETERMINATESFACTORIZATIONUNIT FRACTIONDECIMAL FORMOROFREPEATSDENOMINATOR111112113Prime114.0714285Repeats115116Terminates17.05882352941176471182·3:3190526315789473684211201. What can you conclude about the types of rational numbers that have terminating decimals?2. What can you conclude about the types of rational numbers that have repeating decimals?3. How do you change a repeating decimal into a fraction?4. What is the difference between terminating decimals and repeating decimals? How can you show that adecimal repeats?

Note: As per Bartleby's guidelines, for more than three questions asked in subparts, only three…

Name: Date: Period: PRIME ΤERMIΝΑTES FACTORIZATION UNIT FRACTION DECIMAL FORM OR OF REPEATS DENOMINATOR 1 11 1 12 1 13 Prime 1 14 .0714285 Repeats 15 1 16 Terminates 1 17 0588235294117647 1 18 2·3·3 1 19 .052631578947368421 1 20 1. What can you conclude about the types of rational numbers that have terminating decimals? 2. What can you conclude about the types of rational numbers that have repeating decimals? 3. How do you change a repeating decimal into a fraction? 4. What is the difference between terminating decimals and repeating decimals? How can you show that a decimal repeats?

Name: Date: Period: PRIME ΤERMIΝΑTES FACTORIZATION UNIT FRACTION DECIMAL FORM OR OF REPEATS DENOMINATOR 1 11 1 12 1 13 Prime 1 14 .0714285 Repeats 15 1 16 Terminates 1 17 0588235294117647 1 18 2·3·3 1 19 .052631578947368421 1 20 1. What can you conclude about the types of rational numbers that have terminating decimals? 2. What can you conclude about the types of rational numbers that have repeating decimals? 3. How do you change a repeating decimal into a fraction? 4. What is the difference between terminating decimals and repeating decimals? How can you show that a decimal repeats?

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Concept explainers

Riemann Sum

Riemann Sums is a special type of approximation of the area under a curve by dividing it into multiple simple shapes like rectangles or trapezoids and is used in integrals when finite sums are involved. Figuring out the area of a curve is complex hence this method makes it simple. Usually, we take the help of different integration methods for this purpose. This is one of the major parts of integral calculus.

Riemann Integral

Bernhard Riemann's integral was the first systematic description of the integral of a function on an interval in the branch of mathematics known as real analysis.

Question

Name:
Date:
Period:
PRIME
TERMINATES
FACTORIZATION
UNIT FRACTION
DECIMAL FORM
OR
OF
REPEATS
DENOMINATOR
1
11
1
12
1
13
Prime
1
14
.0714285
Repeats
1
15
1
16
Terminates
17
.0588235294117647
1
18
2·3:3
19
052631578947368421
1
20
1. What can you conclude about the types of rational numbers that have terminating decimals?
2. What can you conclude about the types of rational numbers that have repeating decimals?
3. How do you change a repeating decimal into a fraction?
4. What is the difference between terminating decimals and repeating decimals? How can you show that a
decimal repeats?

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