SOLUTION: Find four consecutive even integers such that the product of the first and fourth is equal to the square of the second.

SOLUTION: Find four consecutive even integers such that the product of the first and fourth is equal to the square of the second.

Algebra.Com

Question 96610: Find four consecutive even integers such that the product of the first and fourth is equal to the square of the second.
Answer by coyote(32) (Show Source): You can put this solution on YOUR website!
Start at the beginning and take the fist four even integers
2 4 6 8
the product of the first and fourth = square of the second
so 2 * 8 = 16
and 4 * 4 = 16
So the answer is 2 4 6 8
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