Solve equation: loga(2x - 1) = 2 Select one: O a. x-4 O b. x-4 Oc. X- -5 Od. x-5

Q: Solve, x2 log, x-1 = V2. Solve, x 23)

A:

Q: Solve. log,(3x – 4) = log:(x + 2)

A: To solve the given equation

Q: Solve equation: log:(3x – 1) = 3 Select one: O a. x -3 O b. x-3 O c. x-1/3 Od. x-10/3

A:

Q: Solve. log6(q) = -7 q

A:

Q: Solve : log, (7 + x) = 2 log, 2 O x= 12 x = -3 O x = 13 O x = 3 O x = 11

A: Given Solve : log₂ (7+ x) = 2log₂2

Q: Solve for X: 53x +1=17 log5-log17 3log5 log17-log5 5log3 log17-log5 3log5 No Solution O log5+log17…

A: Given; 53x+1 = 17.

Q: Determine the solutions of the equation log, x = 2 – log,(5 – x)

A:

Q: Solve for x: log, 4 + log, (x + 4) = 3 %3D

A:

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

A: We know that, from the property of logarithm logam+logan=logamn           ⋯⋯1logab=c⇒ac=b        ⋯⋯2

Q: Solve. 4 log:(21 - 7) = 8

A:

Q: Solve : log (4 + ) = 3 log, 4 O r = 68 O r = -60 O r = 12 x = 60 O æ = 0

A:

Q: Solve for using the definition of logarithm: (logx+29)- 2=0

A:

Q: Solve: log,(x-4) -1 = 1

A: We need to solve log3(x-4)-1=1

Q: (1 logr - 2 4

A: Problem is related to logrithmic properties

Q: Solve for : log, (+ 6) = 2 Write log (a+ 6) = 2 in exponential form. Find the value of x.

A:

Q: Solve for x. -8+ log, (x+4)=-6

A: Given -8+log5(x+4)=-6 Or, log5(x+4)=8-6=2 Or, (x+4)=52  [since loga(x)=m, then x=am] Or, x+4=25 Or,…

Q: Solve log, = (3x + 4) = 2 O 4 2 3

A:

Q: Solve for x : log, x = 4

A: Here we use basic logarithmic properties to solve the given equation

Q: Solve for x in the equation logxe2e = eInx - e

A:

Q: solve for x log x=-3

A: