The simplified value of $a^{\log_k b - \log_k c} \cdot b^{\log_k c - \log_k a} \cdot c^{\log_k a - \log_k b}$ is:

Question

Accepted Answer

$1$

Answer

$0$

Answer

$abc$

Answer

$\log(abc)$

The simplified value of alog⁡kb−log⁡kc⋅blog⁡kc−log⁡ka⋅clog⁡ka−log⁡kba^{\log_k b - \log_k c} \cdot b^{\log_k c - \log_k a} \cdot c^{\log_k a - \log_k b}alogk​b−logk​c⋅b is: