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31 Mar 2021, 06:30
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If n is a positive even integer, which of the following represents the product of n and the consecutive even integer following n?
A. \(n^2+2\)
B. \((n+2)^2\)
C. \(n^2+2n\)
D. \(2n^2\)
E. It cannot be determined
A. \(n^2+2\)
B. \((n+2)^2\)
C. \(n^2+2n\)
D. \(2n^2\)
E. It cannot be determined
31 Mar 2021, 06:56
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Given: n is a positive even integer.
Product of n and consecutive even integer following n =?
Consecutive even integer following n = n + 2
Product of n and n + 2 = \(n * (n + 2) = n^2 + 2n\)
So, correct answer is option C.
Product of n and consecutive even integer following n =?
Consecutive even integer following n = n + 2
Product of n and n + 2 = \(n * (n + 2) = n^2 + 2n\)
So, correct answer is option C.
31 Mar 2021, 09:02
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Product of n and n + 2 = n∗(n+2)=n^2+2n
Option C
Option C
