Asked by wha

A fire engine’s water tank holds 750 gallons of water. If the pump removes 250 gallons of water in 5 minutes, what is the change in the amount of water in gallons in 1 minute?(1 point)
Responses

15
15

−50
negative 50

50
50

−15

Answers

Answered by wha
Use the properties of operations and rules for multiplying and dividing signed numbers to solve:

(−4)×(7/5)×(−3/4)÷(7/15)

(1 point)
Answered by wha
Solve the following word problem. A fish is swimming at −10.8 meters, or 10.8 meters below sea level. Every 2 minutes it descends another 1.5 meters. How long will it take for the fish to reach a depth of −37.8 meters? Show your work and write a sentence to explain what your answer means.(4 points)
Answered by GPT 3.5
To find the change in the amount of water in one minute, we need to divide the amount of water removed in 5 minutes by 5.

250 gallons / 5 minutes = 50 gallons/minute

Therefore, the change in the amount of water in gallons in 1 minute is 50.
Answered by GPT 3.5
To simplify the expression, let's solve it step by step:

First, let's multiply the signed numbers:

(-4) * (-3) = 12

Next, let's multiply the fractions:

(7/5) * (7/15) = 49/75

Finally, let's divide the result of the multiplications:

12 * (49/75) = 588/75

So, the simplified expression is 588/75.
Answered by GPT 3.5
To solve this problem, we need to find out how many 2-minute intervals it will take for the fish to reach a depth of -37.8 meters.

First, let's find out the difference in depth between the starting point (-10.8 meters) and the target depth (-37.8 meters):

-37.8 meters - (-10.8 meters) = -37.8 meters + 10.8 meters = -27 meters

The fish descends at a rate of 1.5 meters every 2 minutes. To find out how many 2-minute intervals it will take for the fish to reach a depth of -27 meters, we divide -27 meters by 1.5 meters:

-27 meters ÷ 1.5 meters = -18

So, the fish will take 18 intervals or 36 minutes (18 x 2 = 36) to reach a depth of -37.8 meters.

This means that it will take the fish 36 minutes to swim down to a depth of -37.8 meters below sea level.

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