Use the idea in Q1 to cover a 66-by-150 rectangle with d-by-d tiles where d is the largest possible integer. a. Make a drawing that shows how the 66-by-150 rectangle can be covered with squares of 4 different sizes. [Paste your drawing] b. The smallest square (i.e., d-by-d) has a length of [a number] ft and an area of [a number] ft². The 2nd smallest square has a length of The 3rd smallest square has a length of The largest square has a length of ___ [a number] ft and an area of [a number] ft². [a number] ft and an area of [a number] ft and an area of [a number] ft². [a number] ft². c. Show computationally how many d-by-d tiles are needed to cover the 42-by-96 rectangle. [Type a string of equations, similar to that in part 1c]

Use the idea in Q1 to cover a 66-by-150 rectangle with d-by-d tiles where d is the largest possible integer. a. Make a drawing that shows how the 66-by-150 rectangle can be covered with squares of 4 different sizes. [Paste your drawing] b. The smallest square (i.e., d-by-d) has a length of [a number] ft and an area of [a number] ft². The 2nd smallest square has a length of The 3rd smallest square has a length of The largest square has a length of ___ [a number] ft and an area of [a number] ft². [a number] ft and an area of [a number] ft and an area of [a number] ft². [a number] ft². c. Show computationally how many d-by-d tiles are needed to cover the 42-by-96 rectangle. [Type a string of equations, similar to that in part 1c]

College Algebra (MindTap Course List)

12th Edition

ISBN:9781305652231

Author:R. David Gustafson, Jeff Hughes

Publisher:R. David Gustafson, Jeff Hughes

Chapter4: Polynomial And Rational Functions

Section4.1: Quadratic Functions

Problem 99E

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