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The number of lines which are equally inclined to the coordinate axes, is k. If $k^{2} + e^{\log_{e^{6}} {(A + 1)}^{3}} (k) = 4 k$ . Then $k - A =$

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Correct option is B

The number of lines which are equally inclined to the coordinate axes is 4Hence, substitute k=4in the equationk2+eloge6A+13(k)=4k16+4A+1=16A=−1Therefore, k−A=4+1=5

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The number of lines which are equally inclined to the coordinate axes, is k. If k2+eloge6A+13(k)=4k. Thenk−A=

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Ready to Test Your Skills?

free study material

The number of lines which are equally inclined to the coordinate axes, is k. If $k^{2} + e^{\log_{e^{6}} {(A + 1)}^{3}} (k) = 4 k$ . Then $k - A =$