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Chapter 5: Problem 137

If you are given two integers, explain how to determine which one is smaller.

Short Answer

Expert verified
To find which number is smaller between two given integers, simply compare them. If num1 is less than num2, then num1 is the smaller number. Conversely, if num2 is less than num1, then num2 is the smaller number.

Step by step solution

01

Identify the given numbers

Look at the problem and identify the two numbers that you are asked to compare. Let's denote them as num1 and num2 for the sake of this instruction.
02

Compare the numbers

Compare num1 and num2. If num1 is less than num2, then num1 is the smaller number. If num2 is less than num1, then num2 is the smaller number.
03

Result

After comparing, you can conclude which is the smaller number.

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Most popular questions from this chapter

The bar graph shows changes in the percentage of college graduates for Americans ages 25 and older from 1990 to 2010. Exercises 125-126 involve developing arithmetic sequences that model the data. In \(1990,18.4 \%\) of American women ages 25 and older had graduated from college. On average, this percentage has increased by approximately \(0.6\) each year. a. Write a formula for the \(n\)th term of the arithmetic sequence that models the percentage of American women ages 25 and older who had graduated from college \(n\) years after \(1989 .\) b. Use the model from part (a) to project the percentage of American women ages 25 and older who will be college graduates by \(2019 .\)

Determine whether each statement makes sense or does not make sense, and explain your reasoning. I've noticed that the big difference between arithmetic and geometric sequences is that arithmetic sequences are based on addition and geometric sequences are based on multiplication.

Write a formula for the general term (the nth term) of each geometric sequence. Then use the formula for \(a_{n}\) to find \(a_{7}\), the seventh term of the sequence. \(3,15,75,375, \ldots\)

Find the indicated term for the geometric sequence with first term, \(a_{1}\), and common ratio, \(r\). Find \(a_{5}\), when \(a_{1}=4, r=3\).

Write the first six terms of the geometric sequence with the first term, \(a_{1}\), and common ratio, \(r\). \(a_{1}=-\frac{1}{16}, r=-4\)
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