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Chapter 1: Problem 14

Give a number that satisfies the given condition. A whole number greater than 3.5

Short Answer

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Step by step solution

01

Identify the Condition

The problem requires finding a whole number greater than 3.5.
02

Understand Whole Numbers

Whole numbers are numbers without fractions or decimals. They are also known as integers.
03

Determine the Whole Number Greater Than 3.5

Since 3.5 is not a whole number, we need the next whole number greater than 3.5.
04

Find the Answer

The next whole number greater than 3.5 is 4.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

whole numbers definition
Whole numbers are an essential concept in mathematics. These numbers include all positive integers beginning from zero and increasing infinitely. This set of numbers does not contain any fractions or decimal points, making them simple and straightforward. Examples of whole numbers are 0, 1, 2, 3, and so on. For clarity, consider 2.1, 3.5, and 7.8; these are not whole numbers because they contain decimals.
greater than comparison
When comparing numbers, the term 'greater than' means that one number is larger than another. In mathematical notation, the symbol '>' represents 'greater than'. For example, in the comparison 5 > 3, this means 5 is greater than 3. In this exercise, you were asked to find a number greater than 3.5.
You needed to look at the numbers right above 3.5. Since whole numbers don't include decimals, the smallest whole number greater than 3.5 is 4.
problem-solving steps
Here are the clear, step-by-step instructions to solve the given problem:
  • Identify the Condition: The task is to find a number greater than 3.5.
  • Understand Whole Numbers: Recall that whole numbers are integers without fractions or decimals.
  • Determine the Whole Number: Since 3.5 is not a whole number, identify the next whole number greater than 3.5.
  • Find the Answer: The smallest whole number greater than 3.5 is 4.
Following these steps systematically ensures clear understanding and accurate problem-solving.

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Most popular questions from this chapter

Write each sentence as an equation, using \(x\) as the variable. Then find the solution of the equation from the set of integers between -12 and \(12,\) inclusive. An integer is divisible by 6 if it is divisible by both 2 and \(3,\) and not otherwise. (a) Is 1,524,822 divisible by \(6 ?\) (b) Is 2,873,590 divisible by \(6 ?\)

Write each sentence as an equation, using \(x\) as the variable. Then find the solution of the equation from the set of integers between -12 and \(12,\) inclusive. An integer is divisible by 8 if its last three digits form a number divisible by \(8,\) and not otherwise. (a) Is 2,923,296 divisible by \(8 ?\) (b) Is 7,291,623 divisible by \(8 ?\)

Solve each problem. Both Alabama and Ohio are projected to lose 1 seat in the U.S. House of Representatives in 2020 . The states projected to gain the most seats are Texas with 4 and Florida with \(2 .\) Write a signed number that represents the algebraic sum of these changes. (Data from Election Data Services.)

Write each sentence as an equation, using \(x\) as the variable. Then find the solution of the equation from the set of integers between -12 and \(12,\) inclusive. An integer is divisible by 5 if its last digit is divisible by \(5,\) and not otherwise. (a) Is 9,332,123 divisible by \(5 ?\) (b) Is 3,774,595 divisible by \(5 ?\)

Write a numerical expression for each phrase, and simplify the expression. 19 less than the difference of 9 and -2
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