log3(5x-1)=4 15

Q: If log2(7x+6)=1, then x=

A:

Q: Calculate the value of A 2log₂8-log₂4 = A A =

A: We have to calculate the value of the expression 2log28-log24.

Q: log (3sqrtx/100)

A: The given expression is,

Q: convert (1/5)^-6 = 3125 to a log function

A:

Q: log10 (1000) = 3D%D

A: Given :                log10(1000) = x

Q: Compute log3 without using a calculator, where log3(X) = 81 - 1.5

A: Using logarithmic Properties.

Q: log 64 = x

A:

Q: Solve for x: log(x+4)= log(2x-1)

A: To solve the equation for x: log(x+4)=log(2x-1) Taking antilog both side we get, x+4=2x-1 =>…

Q: Log3x = 2

A:

Q: x = log (5) - log(10)

A: To solve the single unknown.

Q: 2 log(3n + 4) + 5 = 9

A: Given:

Q: 1/2log(4x+5)=logx

A:

Q: log6(21mq)

A: Formula Used: Product property of log is :

Q: If log2(x+9)=3 then a. x=-4 b. x=-3 c. x=-1 d. x=0 e. x=3

A: The problem is asking us to solve the logarithmic equation log2(x+9)=3 for x.

Q: y=log33/x+3/x

A:

Q: If log2(4x+5)=1, then x=

A: To find the value of x we need to apply basics in logarithmic relation. We have the formula,…

Q: Express the solution in terms of logarithmics

A: Here given Taking ln both side we get

Q: logaM/x=logaM1/x Is it true or false?

A: logaM/x=logaM1/x

Q: log7(3x)=2

A:

Q: if log7M=log(2)3/log(2)7 than M =3, 1, 7 or 2?

A: We use Logarithmic properties

Q: log4x=log45+3

A: log4x = log45 + 3  We know,  logab = c ac  = b  Therefore, log4x = log45 + 3 reduces to, x =…

Q: log (4x-2)=2

A: Given, log (4x-2)=2