If `log_(10)2=0.3010 ,\ log_(10)3=0.4771.` Find the number of integers in : (a) `5^(200)` (b) `6^(15)` & the number of zeros after the decimal in `3^(-100)`

If (log)_(10)2=0. 3010\ &(log)_(10)3=0. 4771.\ Find the value of (log)_(10)(2. 25)

If (log)_(10)2=0. 3010\ &(log)_(10)3=0. 4771.\ Find the value of (log)_(10)(25)

Find the number of digits in 4^(2013) , if log_(10) 2 = 0.3010.

Find the number of odd integers between 2 and 100 which are divisible by 3.

Given that log_(10)(2) = 0.3010 , number of digits in the number 2000^(2000) is

Find the value of log_(10)0.001

Comprehension 3: If P is the non negative characteristic of (log)_(10)N , the number of significant digit in N i s P+1 . If P is the negative characteristic of (log)_(10)N , then number of zeros after decimal before a significant digit start are P-1 . (Use log_(10) 2=0. 301,log)_(10)3=0. 4771 ) Number of significant digit in N , where N=(5/3)^(100), is- a. 23 b. 22 c. 21 d. none

Given log_(10)2 = a and log_(10)3 = b . If 3^(x+2) = 45 , then the value of x in terms of a and b is-

The number of real solutions of the equation log_(0.5)x=|x| is

Find the value of the expressions (log2)^3+log8.log(5)+(log5)^3 .