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log(25)(1/125)=...

`log_(25)(1/125)`=

A

`1/2`

B

`-1/2`

C

`3/2`

D

`-3/2`

Text Solution

Verified by Experts

The correct Answer is:
D
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If log_(10)2 = 0.3010 determine the value of log_(4)(125) .

The equation log_4(3-x)+log_(0.25)(3+x)=log_4(1-x)+log_(0.25)(2x+1) has

Knowledge Check

  • log_(3)(1/81) =

    A
    `-1`
    B
    `-2`
    C
    `-3`
    D
    `-4`
  • If log_(x)(1/3)=-1/3 then x=

    A
    3
    B
    9
    C
    27
    D
    81
  • log_(1/3)81 =

    A
    2
    B
    `-2`
    C
    4
    D
    `-4`
  • Similar Questions

    Explore conceptually related problems

    Simplify : (iii) 3log((36)/(25))+log((6)/(27))^(3)-2log((16)/(125))

    Prove that log(36/25)^(3)+3log(2/9)-log2=2log(16/125)

    Find the value of log_(2) (1/(7^(log_(7) 0.125))) .

    Solve log_(2)(25^(x+3)-1) = 2 + log_(2)(5^(x+3) + 1) .

    Select the correct answer (MCQ) : (iii) (25)^(1/2+log_(1/5)27+log_(25)81) =