log2^16-log16^2=

prove that log2 + 16 log(16/15) + 12 log(25/24) + 7 log(81/80) = 1

Which of the following can be terms (not necessarily consecutive) of any A.P.? a. 1,6,19 b. sqrt(2),sqrt(50),sqrt(98) c. log2,log16 ,log128 d. sqrt(2),sqrt(3),sqrt(7)

Which of the following can be terms (not necessarily consecutive) of any A.P.? a. 1,6,19 b. sqrt(2),sqrt(50),sqrt(98) c. log2,log16 ,log128 d. sqrt(2),sqrt(3),sqrt(7)

log_4 2-log_8 2+log_16 2-.....oo

Solve : log_(x^(2)16+log_(2x)64=3 .

let y=sqrt(log_2(3)log_2(12)log_2(48)log_2(192)+16)-log_2(12)log_2(48)+10 find y

If lot 7- log 2 + log 16 - 2 log3 - log "" (7)/(45)= 1 + log k, find the value of k.

The domain of the function f(x)=log_(3)[1-log_(6)(x^(2)-7x+16)] is

Which of the following when simplified reduces to an integer? a. (2log6)/(log12+log3) b. (log32)/(log4) c. ((log)_5 15-(log)_5 4)/((log)_5 128) d. (log)_(1//4)(1/(16))^2

1-log2+((log2)^2)/(2!) -(log2)^3/(3!)+....oo