If x is an integer then solve (log2x)2-log2x4-32=0

Q: log (4x - 17) = 5

A:

Q: 2. Solve log, x + log2(x – 3) = 2

A: Given:  log2x+log2x-3=2We know that      logmA+logmB=logmA×BThen   log2x+log2x-3=2…

Q: If log3 x + log3(x + 1) = 2, then log3_______ = 2.

A: Given: log3x+log3x+1=2

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

A:

Q: Solve: log4(x + 3) = 2

A:

Q: Solve: log2 (x + 9) - log2 x = 1.

A: Given :log2 (x+9)-log2x = 1To solve the given equation.

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

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

Q: Solve for x: log3x + log3 (x-8) = 2 + 8log51 and 2x - 15 is a.) -4  b.) 3  c.) 2  d.) 5  e.) 8

A: To solve

Q: If log10 5 + log10 (5x + 1) = log10 (x + 5) + 1, then solve for x

A: To solve the equation for x.

Q: If x is an integer then solve (log2x)2 - log2 x4 -32 = 0

A: Given (log2x)2-log2x4-32=0

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

A:

Q: Solve for the exact value of x. log2 (3æ) + 4 log2(4) = 2

A: Topic-logerthimic

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

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

Q: Solve for x.    log6(x2 + 8) = log6(9x)

A: By using logarithmic property, we calculate the value of 'x'.

Q: solve for x in log2 (x+3) + log2 (x-1) = log2 12

A: Givenlog2 (x+3) + log2 (x-1) = log2 12

Q: Solve the inequality log1/2(2x + 3) > log1/2(x - 2)

A: inequality:                                     log1/2(2x+3)>log1/2(x-2)

Q: Solve the equation for x, if there is a solution. (If there is no solution, enter NO SOLUTION.)…

A: Given that

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

A:

Q: Solve for x in log3 (x- 7) + log3 (x + 4) = log3 26.

A:

Q: 1) Solve a) log(x+4)=1 b) log, (2x-3)=2

A: Given problems :- log(x+4)=1  log5(2x-3)=2

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: Solve: log2(x + 9) - log2 x = 1.

A: The given logarithmic equation is: log2(x + 9) - log2 x = 1 We have to solve this equation for x.…

Q: Solve using law of logarithms: log3 (x+3) + log3 (2x - 3) = 1

A:

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

A:

Q: Find all real solutions of the equation: log x = 2 - log ( x - 21 )

A:

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

A: Given equation is log22x+1-log2x-2=1 we have to solve for x

Q: Solve for x: log2(x) + log2(x – 2) = 3 Solve for x: log:(x - 2) - log:(x - 4) = 2

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: 25. Solve for x if log 3x = -2. А. 1 В. 1 C. -9 D. -6

A: Our Aim is to solve for x if log3(x)=-2 -(i)

Q: log2 (4) =

A:

Q: If log(7x + 3) - log(2x + 5) = 4, then the equation in exponential form is 104 = (7x + 3) - (2x +…

A: Equation Solve: log(7x+3)-log(2x+5)=4We know logm-logn=logmnTherefore…

Q: Find the solution set of log3(2x+6)+log3(2x-2)=2

A:

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

A:

Q: Solve for x: Log3(x-5)+Log3(x+3)=2

A:

Q: solve 2 log3 2x = 2 + log2( x - 4)

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

Q: solve for x log4(3x-2)=2

A: Given logarithm equation is shown below.

Q: Log7 (x+5)+log7 |÷|>

A: Given inequality is   log7(x+5) + log7(2x) > 1  We use some logarithm properties and then find…

Q: Solve for x.   (a) log4 x = −2    (b) log5 x = 3

A: definition used: if y=ax then x=logay.   By using above definition, log4x=-2x=4-2x=116 Thus, the…

Q: Solve: Log (x + 3) Log (x - 2) + Log 2

A:

Q: Solve the equation for x. (log 6x) (log 61296x) = - 3

A:

Q: Solve for a positive value of x. log (512) = 9

A: Topic- logarithm

Q: The equation log(x+3)+log(x-2)=log(7) solutions are x=-5,1 true or false?

A: We know that , log ( a • b ) = log ( a ) + log ( b )

Q: Solve for all values of x. log; (4x – 7) + log; (2x – 6) = 2 |

A: apply log formulas

Q: Solve for x in log4 (x+1) + log4 (x-1) = log4 15

A:

Q: Solve for x. log 3(2x-5)=3

A:

Q: Solve algebraically for all values of x: log2 (* + 2) + log2(x- 5) = 3 |

A:

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

A:

Q: solve, g(x)=-3(1/5)x + 2 where g(x)= 0(using log may be) leave it in exact form not decimal.

A: Given that g(x)=0 So we will plug g(x)=0 and solve for x

Q: If log10 2 = 0.3010, then solve for  log2 10

A: Given,