Solve log 6 x =2

Q: Solve for x, log10 x2 + log10 x = 30

A: We need to solve for x.     log10x2+log10x=30⇒log10x3=30⇒x3=1030⇒x=1010

Q: Solve log8 1x + 62 = 1 - log8 1x + 42

A: Your problem is not clear, I assume it is log81x+62=1-log81x+42 First, we add log81x+42 to both…

Q: Solve. log,(3x – 4) = log:(x + 2)

A: To solve the given equation

Q: Solve for . log2(x) + log2(x - 1) = 1

A: Given : log2x + log2x - 1 = 1

Q: Solve the equation. log (x + 9) = 1 - log x

A:

Q: Solve log 3 =3x+2

A: Given equation is: log 3=3x+2 We have to solve for x.

Q: 6) Solve: Log (xLog X) = 9

A:

Q: Solve log4 x = 5/2

A: We have to solve the equation: log4x=52 We know the properties of logarithms, logab=c⇒b=ac

Q: Solve 5-log3

A: Let the given value be y - y = 5-log3

Q: Solve for x: log 2 (x + 3) = 4 - log 2 (x - 3)

A:

Q: Solve 2 log5 x = 3 log5 4

A:

Q: Solve: log(x - 3) - log(x + 3) = log(x - 4)

A: To solve: The equation log x-3-logx+3=log x-4. Concept used: Logarithmic quotient rule: logab=log…

Q: Solve for x. log5 625 = x

A:

Q: solve : log(7x+2)=log(x-9)

A: Since both sides have log, so cancel log from both sides.

Q: Solve for log2 (4 – x)- log2(3+ x) = log, 6. |

A:

Q: solve for x log3(x+4)+log3(x-4)=2

A:

Q: Solve log3 x = 2

A: Given: log 3x=2 To Find: To solve the given equation.

Q: Solve log 6x = 2.

A:

Q: 2. Solve: -) 35x-1 = 74x+1 ) Log(x)=√4Log(x) + 5

A:

Q: Solve log3(x+6)−log3(x+2)=log3x

A: Given: log3x+6 - log3x+2   = log3(x)   To find: The value of x.    Key Point: 1∙loga - logb =…

Q: Solve y = log4 1x - 32

A: Given: y=log 41 x-32

Q: Solve. log 216 =x

A: Given,           log216=x

Q: . Solve for x: log2 (x) – log2(x + 2) = 3 – log2(x – 1) -

A: Given,log2(x) - log2(x+2)=3-log2(x-1)⇒log2(x)+log2(x-1)-log2(x+2) = 3⇒log2(x(x-1))-log2(x+2)=3…

Q: Solve log4 x = 2

A: given,         log(4x)=2

Q: Solve ln 4 + ln 2log 4 + log 2

A:

Q: Solve 3 log 80 - ln 5log 5

A: 3log80-ln5log5 Now, simplifying the above expression using the property of logarithms.…

Q: solve for x , logx(81)=4

A:

Q: Solve the equation for x: log30x+log30(x−1)=1

A: Given :   To solve for x.

Q: Solve y = log4 x

A: The given expression is a logarithmic function hence log function properties help to find the…

Q: Solve log16 x + log4 x + log2 x = 7

A: Logarithm is inverse of exponentiations. A logarithm is easy method to express large number and to…

Q: Solve log 3 =3x-1

A: To solve: The equation log 3=3x-1. Calculation: The equation log 3=3x-1 can be obtained as, log…

Q: Solve: log4x= 5/2

A: Given:

Q: Solve the equation. log 5x = 3 X =

A:

Q: Solve exactly. \log _5(9x−3)=\log _5(7)

A:

Q: Solve ²-4x+6y= log²

A:

Q: solve log5(3x+7)<0

A: log5(3x+7)<0 =>5log5(3x+7)<50

Q: solve for x : log6(x-6)+log6(x+6)=log6(5x)

A:

Q: Solve for x Log2 5+log2 4=log2 10x

A: We use logarithmic properties to solve this equation

Q: Solve for x:  log381x - log3 32x = 3

A:

Q: Solve logx 8/27=3

A: Given equation is : logx827=3

Q: solve 2 log3 2x = 2 + log2( x - 4)

A: 2 log3 2x = 2 + log2 (x-4)

Q: Solve exactly. 1 log64( – 5x + 3) – log64( – 7x + 1) - - 3 0 = || ||

A:

Q: - solve for x:- log5 52x = 8

A: Here we want to find the Value of x, for finding the value of x we will use some basic logarithmic…

Q: Solve for x: log x + log(x + 5) = 6

A: Consider the given equation logx+logx+5=6

Q: Solve: log10x + log(x + 9) = 1

A:

Q: Solve for x: log3(x^7)=−5 x=

A: We have to find

Q: Solve for x: log2 (2) = - 1 %3D

A: