If \( \Large k \neq 0 \) and \( \Large  k \neq 1 \), then which of the following cannot be true?

A) \(k^2 > k \)

B) \(k^2 < k \)

C) \(k^2 = k \)

D) Both b and c

Correct answer:
C) \(k^2 = k \)

Description for Correct answer:

Any positive or negative number \(  \Large  \neq \) 0 will never have its square as zero or negative

If k = \( \Large \frac{1}{2} \)
Then \(  \Large  k^2 \) = \( \frac{1}{4}\)

So \(  \Large  k^2 < k \)
Hence \(  \Large  k^2 < k \) is true.



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