The points $(k - 1, k + 2), (k, k + 1), (k + 1, k)$ are col-linear for

any value of

k

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k = - 1 / 2

only

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no value of

k

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integral values of

k

only

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Solution

The correct option is A any value of $k$
Hence, for any value of $k$ these points are collinear.

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Similar questions

(k - 1, k + 2), (k, k + 1), (k + 1, k)

Find the value (s) of k for which the points $(3 k - 1, k - 2)$ , $(k, k - 7)$ and $(k - 1, - k - 2)$ are collinear.

Find the value(s) of $k$ for which the points $(3 k - 1, k - 2), (k, k - 7)$ and $(k - 1, - k - 2)$ are collinear.

s i n^{3} x - 2 s i n^{2} x - (K + 1) s i n x + 2 - K = 0

s i n x \neq - 1

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