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PREALGEBRA

15th Edition

ISBN:9781938168994

Author:OpenStax

Publisher:OpenStax

Chapter2: The Language Of Algebra

Section: Chapter Questions

Problem 433RE: Describe how you have used two topics from The Language of Algebra chapter in your life outside of...

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Similar questions

List five positive thoughts you can say to yourself that will help you approach word problems with a positive attitude. You may want to copy them on a sheet of paper and put it in the front of your notebook, where you can read them often.
Translate the English phrase into an algebraic expression: (a) four times the sum of p and q(b) the sum of four times p and q.
Translate the English phrase into an algebraic expression: (a) the difference of two times x and 8 (b) two times thedifference of x and 8.
Translate the English phrase into an algebraic expression: (a) the difference of two times x and 8, (b) two times t difference of x and 8.
Translate from algebra into English: (a)1915 (b)7=125 (c)1538 (d)y+36
Translate each word phrase into an algebraic expression: Four times the sum of pand q (b) the sum of four times pand q
Hector wants to place billboard advertisements throughout the county for his new business. How many ways can Hector choose 15 neighborhoods to advertise in if there are 30 neighborhoods in the county?
In a bag, a child has 325 coins worth $19.50. There were three types of coins: pennies, nickels, and dimes. If the bag contained the same number of nickels as dimes, how many of each type of coin was in the bag?
Mollie had a 16-ounce cappuccino at her neighborhood coffee shop. The cappuccino had 110 calories. If Mollie walks for one hour, she burns 246 calories. For how many minutes must Mollie walk to burn off the calories in the cappuccino? Explain your reasoning.
A forester is making a gasoline-oil mixture for a chainsaw engine. The forester has 2 gallons of a mixture that is 32 parts gasoline and 1 part oil. How many gallons of gasoline should the forester add to bring the mixture to 50 parts gasoline and 1 part oil?
What similarities and differences did you see between solving the coin problems and the ticket and stamp problems?
A commuter must travel from Ajax to Barrie and back every day. Four roads join the two cities. The commuter likes to vary the trip as much as posible, so she alwaysleaves and returns by different roads. In how many different ways can she make the round-trip?

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