1logxyz+1+1logyxz+1+1logzxy+1=?
Explanation:
Since there is no condition imposed on x, y and z, assume x = y = z = 10
Consider logxyz + 1.
When x = y = z = 10; logxyz + 1
= log10(10 × 10) + 1
= log10(10)2 + 1 = 2 log10(10) + 1
= 2(1) + 1 = 3
Similarly, logyxz + 1 = logzxy + 1 = 3
∴ Required value = (1/3) + (1/3) + (1/3) = 1
Hence, option (b).
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