/ go + ¹/2). / 390 ³µt 8CL² E² 2 4CL 1/4 H (90-17) T

A car is driving away from the base of an 80-meter-tall building. a. Write an equation relating x and y. b. Find the value of y when x = 60.

Richard bakes bread for a bakery. The table shows how the time Richard spend in the barkey changes if his cleanup is included. Based on the table, write an equation that can be used to determine the total amount of time Richard spends in the bakery, y, based on the time he spends in the bakery without cleaning up, x. Explain your reasoning and show you work.  Time spent in bakery without cleanup (min) X 240 288 315 384 Time spent in bakery with cleanup (min) Y 288 336 363 432

A store is having a sale where all items are 16% off. Write an equation to represent the relationship between the sale price of an item, s, and the original price, p, where s and p are in dollars.

Bill’s age is 8 less than Jill’s age. Define variables and write an equation for Bill’s age in terms of Jill’s age. For each variable circle the quantity and underline units.

Write an equation describing the relationship of the given variables. y varies inversely as the cube root of x and when x = 27, y = 6.

A ceramic sugar bowl weighs 340 grams when empty. It is then filled with sugar. One tablespoon of sugar weighs 12.5 grams. Write an equation to represent the relationship between the total weight of the bowl in grams, W, and the tablespoons of sugar, T. When the sugar bowl is full, it weighs 740 grams. How many tablespoons of sugar can the bowl hold? Show your reasoning. About how many tablespoons of sugar are in the bowl when the total weight is 600 grams?

One yard is approximately 0.91 meter. Write a direct variation equation that relates x yards to y meters