If `(log)_(10)33. 8=1.5289` , then `(log)_(10)0. 338` is-
a.` 1 .5289` b. `- 0. 4711` c.`-1. 5289` d. ` 2 .5289`

Prove log_(b) 1=0

Given (log)_(10)34. 56=1. 5386 ,\ find (log)_(10)3. 456 ;(log)_(10)0. 3456 and (log)_(10)0. 003456

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

((log)_(10)(x-3))/((log)_(10)(x^2-21))=1/2

Find the value of log_(10)0.001

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

If log_2 log_3 log_4 (x+1) =0, then x is :-

Value of x satifying (log)_(10)sqrt(1+x)+3(log)_(10)sqrt(1-x)=(log)_(10)sqrt(1-x^2)+2 is a. 0ltxlt1 b. -1ltxlt1 c. -1ltxlt0 d. None of this

The value of N satisfying (log)_a[1+(log)_b\ {1+(log)_c(1+(log)_p N)}]=0 is- a. 4 b. 3 c. 2 d. 1

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