Left on together, the cold and hot water faucets of a certain bathtub take 5 minutes to fill the tub. If it takes the cold water faucet 15 minutes to fill the tub by itself, how long will it take the hot water faucet to fill the tub on its own? Do not do any rounding.

Step-by-step explanation:

You need to apply the following formula:

Where is the individual time for object A (In this case, cold water faucet), is the individual time for object B ( (In this case the hot water faucet) and is the time for A and B together.

So, you can identify that:

Therefore, in order to find how long  it will take for the hot water faucet to fill the tub on its own, you need to:

1. Substitute the known values into the formula.

2. Solve for .

Therefore, you get the following result:

the answer is 200

step-by-step explanation:

the way the question is worded, it seems to imply the $264 interest is simple interest, not compound interest.

the simple interest for 2 years is $264; the simple interest for 1 year is $132.

$132 interest on a $600 investment means an interest rate of (132/600)*100 = 22%.

the value of $200 at 22% interest compounded annually for three years is

200%281.22%29%5e3

the amount of interest is that value, minus the original $200.

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step-by-step explanation:

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