If (log)4A=(log)6B=(log)9(A+B),t h e n ...

If `(log)_4A=(log)_6B=(log)_9(A+B),t h e n` `[4(B/A)]` (where [ ] represents the greatest integer function) equals ..............

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If log_(4)A=log_(6)B=log_(9)(A+B)," then "[4(B//A)]("where "[*] represents the greatest integer function ) equals _______.

If log_(4)A=log_(6)B=log_(9)(A+B)," then "[4(B//A)]("where "[*] represents the greatest integer function ) equals _______.

If log_(4)A=log_(6)B=log_(9)(A+B), then [4((B)/(A))]

int_(3)^(10)[log[x]]dx is equal to (where [.] represents the greatest integer function)

int_(3)^(10)[log[x]]dx is equal to (where [.] represents the greatest integer function)

int_(3)^(10)[log[x]]dx is equal to (where [.] represents the greatest integer function)

If log_4A = log_6B = log_9(A+B) then the value of B/A is

If log_4A = log_6B = log_9(A+B) then the value of B/A is

Evaluate lim_(xto2^(+)) ([x-2])/(log(x-2)), where [.] represents the greatest integer function.

Evaluate lim_(xto2^(+)) ([x-2])/(log(x-2)), where [.] represents the greatest integer function.

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