Homework 3.1

A gym employee is paid monthly. After working for three months, he had earned $4,500. To determine how much money he will make over a six-month period, he created the table.. how much will he have earned after working 1 month?

A gym employee is paid monthly. After working for three months, he had earned $4,500. To determine how much money he will make over a six-month period, he created the table.. how much will he have earned after working 2 months?

A gym employee is paid monthly. After working for three months, he had earned $4,500. To determine how much money he will make over a six-month period, he created the table.. how much will he have earned after working 3 months?

A gym employee is paid monthly. After working for three months, he had earned $4,500. To determine how much money he will make over a six-month period, he created the table.. how much will he have earned after working 4 months?

A gym employee is paid monthly. After working for three months, he had earned $4,500. To determine how much money he will make over a six-month period, he created the table.. how much will he have earned after working 5 months?

A gym employee is paid monthly. After working for three months, he had earned $4,500. To determine how much money he will make over a six-month period, he created the table.. After how many months will the gym employee have made $19,500?

A gym employee is paid monthly. After working for three months, he had earned $4,500. To determine how much money he will make over a six-month period, he created the table. Write an equation to represent the constant of proportionality.

 A student reads at a constant rate in her chapter book, Where the Red Fern Grows. This can be described by the equation $y=\frac{1}{2}x$ .  The chart above is complete.  The teacher recommends that students read for 20 minutes each night. How many pages will the student complete?

 A student reads at a constant rate in her chapter book, Where the Red Fern Grows. This can be described by the equation $y=\frac{1}{2}x$ .   In a really exciting part of the book, the student read 18 pages in one sitting. For how many minutes did she read?

 A student reads at a constant rate in her chapter book, Where the Red Fern Grows. This can be described by the equation $y=\frac{1}{2}x$ .   If the book is 245 pages, how many minutes will it take her to finish?