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Lorico [155]
3 years ago
15

A medium water hose can fill a pool in 30 minutes. A larger water hose can fill the same pool in 20 minutes. If both hoses are t

urned on at the same time, how long will it take to fill the pool?
-What equation can be used to solve this work problem?

-How many minutes will it take both hoses to fill the pool?
SAT
2 answers:
slavikrds [6]3 years ago
8 0
<span>-What equation can be used to solve this work problem?
t/30 + t/20 = 1

</span><span>-How many minutes will it take both hoses to fill the pool?
12 minutes</span>
Leto [7]3 years ago
4 0

Answer:

12 minutes.

Explanation:

IN order to solve this we have to create an equation, as you can see both water hoses have a different rate of filling up the pool, one is 20 minutes and the other one is 30 minutes so, both are open the same time, so they will share time, and the total amount will be described as 1, since that is the amount of pools they are filling up:

\frac{1}{t} =\frac{1}{20} +\frac{1}{30} \\\frac{1}{t} =\frac{5}{60}=\frac{1}{12}

So the rate at wich the pool will fill up will be 12 minutes.

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Learn more from:

brainly.com/question/24828549

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What should the food worker do to safely thaw the pork.
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A bicycle wheel is mounted on a fixed, frictionless axle, with a light string wound around its rim. The wheel has moment of iner
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The final rotational speed ω_final and the instantaneous power P delivered to the wheel are; ω_f = √((ω_i)² + 2(FL/(kmr²) and P = Frω_i

<h3>What is the Instantaneous Power?</h3>

A) From rotational kinematics, the formula for the final angular velocity is;

ω_f = √((ω_i)² + 2αθ)

where;

α is angular acceleration

θ = L/r. Thus;

ω_f = √((ω_i)² + 2α(L/r))

Now, α = T/I

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I is moment of inertia = k*m*r²

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Thus;

α = (F * r)/(kmr²)

α = F/(kmr)

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