Practice identifying rational and irrational numbers with the questions below. 2. Which value (s) from the following list of 1. Joseph wants to find the side length of a square that has an area of 150 feet. Should his numbers is not a rational number? Explain. answer be rational or irrational? Why? 8.224, V25, 0.321, v30

Practice identifying rational and irrational numbers with the questions below. 2. Which value (s) from the following list of 1. Joseph wants to find the side length of a square that has an area of 150 feet. Should his numbers is not a rational number? Explain. answer be rational or irrational? Why? 8.224, V25, 0.321, v30

Holt Mcdougal Larson Pre-algebra: Student Edition 2012

1st Edition

ISBN:9780547587776

Author:HOLT MCDOUGAL

Publisher:HOLT MCDOUGAL

Chapter9: Real Numbers And Right Triangles

Section9.4: Real Numbers

Problem 41E

See similar textbooks

Similar questions

Given the numbers 3,2,0.3,95,4,49 , list the (a) whole numbers (b) integers (c) rational numbers (d) irrational numbers (e) real numbers.
Consider the following set: {5,4,23,0,1,2,2,2.75,6,7} Which numbers are irrational numbers?
Sue and Daves semicircular driveway is to be resealed, and then flowers are to be planted on either side. Give approximate answers. aWhat is the number of square feet to be resealed? bIf Dave can reseal the driveway at a cost of 0.45 per square feet, what is the cost of resealing the driveway? cIf individual flowers are to be planted 1 foot from the edge of the driveway at intervals of approximately 1 foot on both sides of the driveway, how many flowers are needed?
Before starting two jobs, a shop has an inventory of eighteen 15.0-foot lengths of flat stock. The first job requires 30% of the inventory. The second job requires 25% of the inventory remaining after the first job. How many feet of flat stock remain in inventory at the end of the second job? Round the answer to the nearest whole foot.
Consider the following set: {5,4,23,0,1,2,2,2.75,6,7} Which numbers are prime numbers?
Make up a problem involving the product of two consecutive odd integers. Start by choosing two consecutive odd integers. (a) What are your integers? (b) What is the product of your integers? (c) Solve the equation n(n+2)=p , where p is the product you found in part (b). (d) Did you get the numbers you started with?
Make up a problem involving the product of two consecutive even integers. Start by choosing two consecutive even integers. (a) What are your integers? (b) What is the product of your integers? (c) Solve the equation n(n+2)=p , where p is the product you found in part (b). (d) Did you get the numbers you started with?