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Drafting. Which dimensions of the aluminum bracket shown below are natural numbers, whole numbers, integers, rational numbers, irrational numbers, and real numbers?GRAPH CANNOT COPY.
Natural 9, whole 9, integers: 9; rational: 9, $\frac{15}{16}, 3 \frac{1}{8}, 1.765 ;$ irrational: $2 \pi, 3 \pi, \sqrt{89} ;$
Algebra
Chapter 1
An Introduction to Algebra
Section 3
The Real Numbers
The Language of Algebra
Equations and Inequalities
Functions
Linear Functions
Quadratic Functions
Polynomials
Missouri State University
Oregon State University
Harvey Mudd College
University of Michigan - Ann Arbor
Lectures
01:32
In mathematics, the absolu…
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01:30
Drafting. $\quad$ Among th…
03:02
Which numbers in the follo…
00:38
Tell which set or sets eac…
01:00
Complete the illustration.…
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00:37
00:40
00:56
00:48
List all numbers from each…
So in this problem, we have a set of numbers and we have to categorize them in the correct. Except so let's start with three times three pie. Since it has pion, it is gonna be an irrational member. And if it's irrational, that means it's also a real number. Then the next number, let's use nine nine, is going to be a positive number, and it doesn't have a decimal. It's going to be natural, Ben. So if nine is a natural number, it's also a whole number. It's an integer. It's a rational number. We're gonna skip, irrational and put it as well. In riel, the next number, Let's uses 1.765 Since it's a decimal, it's not going to be the 1st 3 Not natural, not hold, not integer. A rational number is where we're gonna put it. So 1.765 Since it's rational, we're also gonna put it as a real number. The next number is three and an eighth, and for the same reason, we're gonna skip natural, whole and integer and put it in a rational because it's a fraction and so similarly, we're gonna put three and 1/8 as a real number. Then let's take a look and see our next numbers. 15/16. So fractions, we're gonna put in the rational spot as well as the rials. Then we have two pi and two pine has a pie in it, so we're gonna put it with the irrational numbers as well as the rial. And the last number is the square root of 89. Since the square root of 89 doesn't simplify to ah, whole number, then we're going to put it as an irrational. And if it's irrational, it's also riel. So notice how the real numbers include all of the numbers, and then we
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