Three consecutive even integers are such that the product of the second integer and third integer is fifteen times the first integer. determine the three integers.

Let's call the three integers

The product of the second and third integers is thus

We know that this quantity equals fifteen times the first integer:

The solutions of this equation are

So, the determinant has to be a perfect square.

This is not the case, because

which is not a perfect square.

So, it is not possible to find three consecutive integers with that property.

darn right!

step-by-step explanation:

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