What is the value of (log2 3)(log3 4)(log4 5)...(log63 64)? Choose the correct choice from the following answers
A) 1/6	B) 2	C) 5/2	D) 6	E) 32
Using the identity (loga b)(logb c) = loga c repeatedly, we obtain   (log2 3)(log3 4)(log4 5)...(log63 64) = log2 64 = 6   correct answer 6
<result>D</result>
What is the value of (log2 3)(log3 4)(log4 5)...(log63 64)?