Jesse bought a $340$340 -gram bag of ground coffee. He uses $18.75$18.75 grams of ground coffee each day. When there are $40$40 grams of ground coffee remaining in the bag, Jesse will buy another bag to make sure he doesn't run out of coffee.

Question

Jesse bought a $340$340 -gram bag of ground coffee. He uses $18.75$18.75 grams of ground coffee each day. When there are $40$40 grams of ground coffee remaining in the bag, Jesse will buy another bag to make sure he doesn't run out of coffee.

Part A
Use the drop-down menus below to create an equation that represents the situation, in which $d$d represents the number of days until Jesse buys another bag of ground coffee.

18.7518.75d40340d340 +-×÷ 18.7518.75d40340340dd $=$= 18.7540340

Question 2

Part B
How many days can he use the $340$340 -gram bag of ground coffee before he buys a new bag?

Respond in the space provided.

If your test is on paper, write your answer on the answer sheet.

Answer 1

He can use the $340$-gram bag of ground coffee for $17$ days before he buys a new bag.

This can be found by solving the equation:

$18.75d = 340 - 40$

$18.75d = 300$

$d = 300/18.75 = 16$

Since we can't have a fraction of a day, he can use the bag for $17$ days.

Jesse bought a $340$340​ -gram bag of ground coffee. He uses $18.75$18.75​ grams of ground coffee each day. When there are $40$40​ grams of ground coffee remaining in the bag, Jesse will buy another bag to make sure he doesn't run out of coffee.

He can use the $340$-gram bag of ground coffee for $17$ days before he buys a new bag.

Jesse bought a $340$340 -gram bag of ground coffee. He uses $18.75$18.75 grams of ground coffee each day. When there are $40$40 grams of ground coffee remaining in the bag, Jesse will buy another bag to make sure he doesn't run out of coffee.