Middle School

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A hose fills a tank at a rate of 20 gallons per minute. What is the rate in liters per hour?

(1 gallon ≈ 3.79 liters)

Enter your answer in the box.

L/h

(Note: Here is a step-by-step solution to guide you in solving this problem:

1. Calculate the total number of gallons per hour:
\[ 20 \, \text{gallons/minute} \times 60 \, \text{minutes/hour} = 1200 \, \text{gallons/hour} \]

2. Convert gallons to liters using the given conversion factor:
\[ 1200 \, \text{gallons/hour} \times 3.79 \, \text{liters/gallon} \approx 4548 \, \text{liters/hour} \])

Answer :

For this case, the first thing we must take into account are the following conversions:

[tex] 1 gallon = 3.79 liters [/tex]

[tex] 1 hour = 60 minutes [/tex]

Then, we apply the conversions step by step.

To transform to liters per minute we have:

[tex] (20\frac{gal}{min}) * (3.79\frac{L}{gal}) = 75.8\frac{L}{min} [/tex]

Then, we convert the result in liters per hour.

We have then:

[tex] (75.8\frac{L}{min}) * (60)\frac{min}{h} = 4548\frac{L}{h} [/tex]

Answer:

the rate in liters per hour is:

4548

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Rewritten by : Barada

Hello,

[tex] \dfrac{20 \ gallons}{1\ min} = \dfrac{3.79*20\ l}{ \frac{1}{60}\ h}\\

=\dfrac{3.79*20*60\ l}{ 1\ h } =4548\ l/h[/tex]