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

Q: Solve the following equation: log7(3x) = log7 3 + log7(6x – 1). X =

A: Answer and explanation is given below

Q: Solve log,x + log2(x – 2) = 3, for x > 2. %3D

A: According to guidline, 1st are solved

Q: If log, (6x + 2) = 5, then x = You may enter the exact value or round to 4 decimal places.

A: Answer is mentioned below

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

A:

Q: Condense 4log x -[3x log 2- 4 log(x + 2)] 4.

A:

Q: If log2(4x+4)=5, then x= You may enter the exact value or round to 4 decimal places.

A:

Q: Find y' of y = log5(4x + 3)

A: Given that

Q: Express ln( 6x^4 ) − ln( 3x ) as a single logarithm and simplify as much as possible.

A: Explanation of the solution is given below..

Q: Solve for x: log(5x + 45) – logx = 1

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

Q: Solve for : log(x + 5) – log(x + 2) = 2

A:

Q: log2(7x+2)=2, then x=

A: Given:- log2(7x+2)=2,  To find:- Value x

Q: If log, (3x + 3) = 3, then x You may enter the exact value or round to 4 decimal places.

A:

Q: If logx(1 / 8) = -3 / 4, than what is x?

A: Given,

Q: If log2 (6x + 6) = 4, then x = You may enter the exact value or round to 4 decimal places.

A: We have to find the value of x.

Q: What is the solution of 4 + 3 log(2x) = 16 ?

A: #  Given equation is          4+3log 2x=16

Q: If  x is an integer then solve (log2x)2-logx4 - 32 = 0

A: The given equation is (log2x) 2 -logx4 - 32 = 0

Q: If log3 (x + 2) = 2, the value of 'x' is..... %3D

A: If logam=n then m=an

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

A: Using logarithmic Properties.

Q: Given y = log3 (3x – 2) , what is -

A: y=log3(3x-2) To find: dydx

Q: Find the value of x if log5 (x+ 2) = 2

A: Given log5(x+2)=2(x+2) = 52x+2 = 25x = 25-2x = 23

Q: If log4 x=3and 20+3y=101, find the numerical value of xy in simplest form

A:

Q: Express as a single logarithm. (a) į In x- 2 In(x' + 1) (b) In(x – 3) + In(x + 3) – 2 In(x² – 9)

A: "Since you have posted multiple questions, we will answer the first question.  If you want the…

Q: If log3 (5) = 3y, log; m² = 6 and 2 log; (4) = 4x then what expression (in terms of x and y) is log3…

A:

Q: The solution of log-(9+ x) = 2log7 8 is O x = 73 O x = -55 O x = 16 O a = 55 O x = -1

A: Logarithmic functions.

Q: Find the value of x log2(log4x)=3

A:

Q: If log(x + 13) + log(x – 13) = The value of æ is

A:

Q: Express the given quantity as a single logarithm In(x 2)7 In x In(x23x 2)2 2

A: Make the coefficients into exponent. And they will multiply with the existing exponents.

Q: log4(x)-2logx(4)=1

A: log4x-2logx4=1

Q: If logx = 4 and logy =7, then the value of -log is %3D xy

A: Given, logx = 4  and  logy = 7 We have to find the value of  -log1xy.

Q: Solve y = log4 x

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

Q: If logx^½64 = 3. Find the value of x

A:

Q: If log x = 3.5 and log y = 5.5, how do x and y compare?

A: We use the definition of the logarithmic function to answer the given question.

Q: Find the largest value of x that satisfies: log6 (x2)-log6(x+1)=6 x=_________

A:

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

A:

Q: Solve for x. 8 log 10X= 5.9

A: 8log10x=5.9 To find x

Q: If log x = 6.3 and log y = 8.3, how do x and y compare?

A: If log x = 6.3 and log y = 8.3, how do x and y compare?

Q: If log(x + 3) + log(x – 3) = 1 then The value of a is

A: considering log base 10   using log property log(a)+ log (b)=log(axb) and  log 10 =1

Q: -10 log x²

A:

Q: Find the largest value of x that satisfies: log; (x²) – log3(x + 3) = 8 Z Calculator

A: Explanation of the answer is as follows

Q: The solution set for the equation logx(2x + 3) = log24 is %3D

A:

Q: log(x-1)=2+2logx 5.

A:

Q: If log2 (5x + 6) = 3, then r = You may enter the exact value or round to 4 decimal places.

A:

Q: 2. Can log:(-4) be solved? If yes,

A:

Q: How would you describe log, (2-x) for x=5? Why?

A: Given: log7(2-x)

Q: If log, (7x + 4) = 2, then x = You may enter the exact value or round to 4 decimal places.

A: Simplification

Q: If log, (5x + 3) = 3, then x = You may enter the exact value or round to 4 decimal places.

A:

Q: Solve: a. log4(x + 3) = 2  b. 3 ln(2x) = 12.

A: Logarithm: a) log4(x+3)=2(x+3)=42x+3=16x=16-3x=13

Q: If log1,5 + log10 (5x + 1) = log10 (x+5)+1, then x is equal to :

A: Given data is : log105+log105x+1=log10x+5+1 To find the value of x . Use the property of logarithm :…