If and , which one of the following must be true whenever…

MATHEMATICS · Single correct · CBSE · Mathematics · Continuity and Differentiability · Continuity and Differentiability

Problem

If b>0b>0 and b≠1b\neq1, which one of the following must be true whenever bx=bkb^{x}=b^{k}? (a) x=log⁡bkx=\log_{b} k (b) x=kx=k (c) x=k+1x=k+1 (d) x=kln⁡bx=\dfrac{k}{\ln b}

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