logg (x – 2) +  logg (x) = 1

Q: Write as a single logarithm:

A: Given:           3logbx−2logb5−13logby

Q: log 4- log(x-6)= -1

A: We have to solve x

Q: log 3i

A:

Q: log (x +3) = log (6-x)+ 2, log solve. %3D

A: log(x+3)=log(6-x)+2

Q: log2x + log₂ (x-3) = 2

A: Solving for x

Q: (e) log, (x - 1) + log, 3 = log a

A:

Q: 4 log 4(x + 4) -p- X+4

A: Given: ∫04log4x+4x+4dx

Q: Log (i3)=

A: Log (i^3) = Log (i^2 . i) = Log (-i) Let z = - i = 0 - i  Then we get, abs z = sqrt [0^2 + (-1)^2] =…

Q: = log3x + log(5x²-3x) - log3x², express x in terms of y.

A: Topic:- algebra

Q: Log(2 – 5i) Evaluate:

A: Introduction: The logarithm of a complex number can also be calculated. The obtained result is again…

Q: log(x-20)-10g(8) = (og(x-l2)-109(x)

A: We will solve the equation.

Q: log3 (3x + 8) = log3 (x² + x)

A: We have the given expression as   log33x+8=log3x2+x   We know that logab=logbloga

Q: log7(x−2)+log7(x−6)=3  solve for x

A:

Q: domain of the logarithmic function f(x)= logax is

A: The domain of the logarithmic function f(x)= logax is given by

Q: b. log₂(x 3) = log₂ 9

A:

Q: Log x + log4-2log2=log8 Solve for x

A:

Q: log(x +1)+log(x −1) = log3

A:

Q: Log(-z + 2) = i2 4

A: Consider the given expression, ln14z4+2=i2π The complex number is represented in three ways,…

Q: Solve the equation

A: The given equation is log3x+4=log31-x

Q: How do I solve this logarithmic equation?

A:

Q: Combine into a single logarithm.

A: The three logarithmic properties to be used are: a) clogba=logbac b) logba-logbd=logba/d c)…

Q: log 2 0.301 and log 5 0.699. Use one or both of these values to evaluate loga8. log ,8=

A: Given : loga2 ≈ 0.301loga5 ≈ 0.699

Q: log3 (x+5) -log3 (x-7)=2

A: We need to solve the following equation log3x+5-log3x-7 = 2

Q: Solve the equation.

A: Given equation: logx+3=1-logx-2 Solve the above equation, we get logx+3+log(x-2)=1

Q: log (x² - 9) = log (5x +

A:

Q: (e) log3 9x* – log3(3x)?

A:

Q: logž = -2

A: We know the log rule if logbc=k then c=bk

Q: logarithmic form of x^3

A: Given y=x3

Q: . The logarithmic function f(x) = ln x is the ________ logarithmic function and has base ________.

A: The logarithmic function fx=lnx is the ________ logarithmic function and has base ________.

Q: log 2 x+ 2) + log 2x- 2) = 5

A:

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

A: logaM/x=logaM1/x

Q: log(3x) + log(3x)

A: log(m)+log(n) =log(mn) Product law of logarithm

Q: log(2-j)(3 + jv3)

A: Solve it.

Q: log(3x-1)=log(4-x)

A: The given equation is log (3x–1) = log (4–x).

Q: log, (log, (x)) = k

A:

Q: y-loge (x+3)

A: Given: Since the transformation of logarithm is  y=logxx+3  .....1

Q: 12 log Vw + log Vw - ¿log u 2

A:

Q: log; (x - 10) = 2 – log, a.

A:

Q: logix +log, (x- 12)=3

A:

Q: log 2(x - 5) = 3

A: we have to write the equation in its equivalent exponential form and then solve for x. log2(x-5)=3

Q: log3 (x) + log3 (x-2)=1

A:

Q: Loge V216 = x What is the value of x ?

A: I am going to solve the given problem by using some simple algebra to get the required  result.

Q: logą 5 x 0.699 and logą2x 0.301. Use one or both of these values to evaluate log, 125. loga 125 =…

A: We have given  loga5≈0.699 and loga2=0.301 We have to calculate the value of loga125.

Q: log AB Loy Ai log B - log A³B² A - log B3

A: According to guidelines i solve first 3 subpart so kindly request you to repost the remaining…

Q: Solve the equation.

A: given,           log2x+7+log2x=3

Q: loga(4)-10ga(x-5)=log, 8

A:

Q: mifferentiate g(x) = log5(x² + 3x)

A: We will solve it by using properties of log as log with base a(b) = log b/log a.

Q: Log(x^2 +3) = log(x+6)

A:

Q: 3. Solve for x. (Just type the value.) log3 (x – 5) + log3 (x + 3) = 2

A:

Q: ollowing for ! e log *=-6 log: (x + 3x +2) = 1

A: Given 1). log2x=-62). log2(x2+3x+2)=1 To evaluate for x