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

Q: Solve for x in the following equations a) 6lnx-2log5 125 = log 1 eln5x = 10 %3D

A: The given equation is 6lnx-2log5125=log51…

Q: Solve for all values of x log, (x + 9x) = 2 %3D

A:

Q: Solve for x: log,(6) + log,(x) = log,(12)+log,(x- 1)

A:

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

A: Given : log2x + log2x - 1 = 1

Q: Solve for the exact value of x. log, (3x) + 2 log, (6) = 4

A:

Q: Solve for x: log, (x") = – 2 = - 2 x = You may enter the exact value or round to 4 decimal places.

A: NOTE: Refresh your page if you can't see any equations. . properties of logarithms are

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

A:

Q: Solve for x: log, (9) = 2 %3D

A:

Q: log, +4(9x + 16) = 2

A: Given : logx+4(9x+16)=2 First we write log equation as an exponential equation . logbx=aba=x

Q: Solve for x.    (a) x2 − x = log5 25     (b) 3x + 5 = log2 64

A: Given:x2-x=log525 & 3x+5=log264To determine:Solution of given equations

Q: Solve for x: log 4 (x² + 4x– 96)-log (x-8)=5 %3D

A:

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

A:

Q: Solve for x. log, (-5x+8)= 1

A:

Q: Find the solution set for log3 2+2.log, x=|

A:

Q: Solve for c: log, (9z + 2) = log, (x + 4)

A: Given: log29x+2=log2x+4

Q: Solve for x sin(log2 (13x² +16x34) = y

A:

Q: solve, g(x)=-3(1/5)x + 2 where g(x)= 0(using log may be)

A:

Q: Solve for x. log x = - 4 0.0001 -0.0001 1.386 -4

A:

Q: Solve for c: log2 (æ) + log,(x + 1) = 2

A: Given  log2(x)  + log2(x + 1) = 2 To solve for x.

Q: Solve for x: log, (1024) = 5 Add Work

A:

Q: Solve 6 - log, (3x - 2) = 4 for X %3D

A:

Q: Solve for æ in terms of k. log, x + log; (x + 10) = k. Find æ if k = 3.

A:

Q: Solve for the exact value of x. log2 (7x) – 2 log, (9) = 2 -

A:

Q: Solve for 2: (You must show all of your work.) log, (4 – z)+ log,(x + 2) = log, (3 – 2x) -

A: We know loga(uv) = logau + logav logax=logay ⇒ x=y

Q: Solve for x and check for any extraneous roots. log (x + 15) + log (x) = 2

A: We have the following logarithm rules: 1) logc(a) + logc(b) = logc(ab) 2) logc(x) = y => x = cy…

Q: Solve for x: 2 log, 6 + log: 3 +÷log 4 = 1 2

A:

Q: solve for x: log 7(x+5)-log 7(x-1)=2

A:

Q: Solve for x: a) 52x+1 = 8 b) −4(log2 x)=12

A: Given :         52x+1=8-4log2x=12

Q: differentiate the function f(x)=(x+ log3x)2

A: →Use chain rule of differentiation.→dxndx = n xn-1.→dlogaxdx = 1x logea                        = 1x…

Q: Solve 2log (√√x) -log(6x - 1) = 0. 1 A X=- 6 B 1 X=- 5 Ⓒx=5 D x=6

A:

Q: Solve for x: given log(17x – 3) – log æ = 1 -

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 for x log, (2x + 10) = 4

A:

Q: Solve for x. 3-2 = 15 O x = log153-2 O x = log 15+2 O x = log3 15 +2 x= log3 15 - 2

A:

Q: Solve for x. log 3 = log (x+ 5) – log 12

A:

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: 7)Solve for x when log 10x - 2 = log 400 a) 40 b) 400 c) 4000 d) 40000

A: given  log1010x-2=log10400 log1010x=log10400+2log1010x=log10400+log10102…

Q: )Solve for y in terms of r. log, y = log, r – log, 10 + log, 6

A: Given, logby = logbx - logb10 + logb6 Solving the above equation using the properties of logarithm

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

A: Topic- logarithm

Q: 3. Solve algebraically for x log, 64-

A: logx64=32To solve for x

Q: Q3 Solve for x log, (x+4)- log, (x-2) log, (4x) a. b. 5-2 33r+2 By using Natural Logarithm (In).

A:

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

A: apply log formulas

Q: Solve for x log, (49x) = 4

A: Logarithmic function.

Q: Solve for x 5 log(x + 4) = 10

A:

Q: Solve for x: log3(x^7)=−5 x=

A: We have to find

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

A:

Q: solve for P. 45 = 10 log ( P / 1x10-12) P = ?

A: