Find the domain and solve: 1 log 36 =1

Q: Solve the equation. log 3(x+4)=1 OA. (5) O B. (-3) OC. (7) OD. (-1}

A: we have to find x

Q: -Solve the following equation. log,(900)- log,(4x + 5) = 3 2. %3D

A: the solution is given below

Q: Solve for all values of x log, (r + 3r + 18) 2 Answer:

A: log6x2+3x+18=2

Q: The value of 34 log, V3 is 68.0 O 136.0 O 17.0 O 0.0 O 34

A:

Q: Use the change of base formula and a calculator (if needed) to find the solution: log,8

A:

Q: Find the domain and solve: 1 x = log, 27

A: Given:  x=log3127 Here, the domain is a set of all real numbers. Now,                 x=log3127Apply…

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

A:

Q: The value of log; v8 is 2

A:

Q: log, (x-5)+log,(x+3)=0

A:

Q: Express as a product. - 9 log M

A: We know that                             loga xm = m × loga x

Q: Write the equation in exponential form.   log (r) q=-k

A:

Q: Find the domain and solve the following logarithmic equations: log, (1+y)²=2

A:

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

A:

Q: Decide whether the statement is true or false. - 5 is a solution of log 325 = 2log 3x.

A: Formula

Q: Solve for x: log, x Vlog, * [A] –6, 1, 6 [B] 0, V6 [C] 0, 1, 6 [D] 1, 6 ||

A:

Q: 3. Solve for the unknown in each logarithmic equation. a. log, 64 = n b. log, 16 %3D -2

A: Topic- Logarithmic Equation

Q: Write the following equations in exponential form. log︿2 7 = x

A: We need to write the following equations in exponential form. log27 = x In the exponential form,…

Q: Solve the equation by rewriting the exponential expression using the indicated logarithm. 60e-0.13t…

A:

Q: Find the domain and solve the following logarithmic equations log =4x %3D

A: Here, the given equation is: xlog2x=4x

Q: Convert to an exponential equati log, T = 7 %3D 2 O 2T = 7 %3D O 72 = T9 %3D O 7T = 2 O 27 = T?

A:

Q: Solve for the exact value of x. log, (5æ) + 4 log, (2) = 3 Answer: Submit Answer

A:

Q: Solve each equation for x. 4x + 3 – k (a) X = (b) log;(mx) = X =

A: a). e4x+3=k⇒4x+3=lnk   ∵ex=y⇒x=lny⇒4x=lnk-3⇒x=lnk-34

Q: Find the domain and solve the following equations: log,(4-3*-1-1) =2r – 1

A: Let f(x)=log34·3x-1-1-(2x-1) Here 4·3x-1-1>0 ⇒4·3x-1>1⇒3x-1>14⇒x-1>log314⇒x>1-log34…

Q: Use the One-to-One property to solve for x: log, (x + 2x) = log, (3x + 2).

A:

Q: Solve for z. log2(8) + log, (a) = 16 (Separate answers by a comma.)

A:

Q: Solve using the change of base formula: log, 70

A: Given, log470  We have to solve it by using the change of base formula.

Q: Solve for x log, (2x + 10) = 4

A:

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 the equation without using a calculator .

A: We have to solve the equation: logx2=logx2 We know properties of logarithm, logam=m logalogab=c⇒b=ac…

Q: Solve by using logarithm X+3 2-X 2. 13D

A:

Q: Solve for x. 1. log, 10 = Simplify your answer as much as possible.

A: On solving this we will get

Q: Solve for x and check the answer : log4(x+3) + log4(x-3)=2

A:

Q: Solve the equation log6(x + 1) = 2 accurate to three decimal places.

A:

Q: Solve log, (3x – 7) = 3. - The solution is x =

A: Use the properties of lograthim and solve for x.

Q: solve for x: log ? + log(? + 1) = log 30

A: Consider the given equation as logx+logx+1=log30 First find the domain  x>0 And  x+1>0x>-1…

Q: Solve the following equation: log,(2x) = log,(2) + log,(5x – 1). %3D X =

A: GIVEN: log7 (2x) = log7 (2) + log7 (5x - 1)

Q: Find the domain and solve: log,(3x – 1) = log,(10x –9) %3D |

A: Logab=logac b=c and solve it.

Q: Solve the logarithmic equation: log, (x + 1) + log, (x – 1) = 2. Round to the nearest tenth if…

A: Given logarithmic equation is log5x+1+log5x-1=2

Q: Use logarithms to solve. e2x – ex – 90 = 0 %3D -

A: Solve: e2x - ex -90=0

Q: Solve for x in the following equations a) 6In.x-2log, 125= log;1 = 10 b) eln5x

A: Part aGiven,          6lnx-2log5125=log51

Q: Solve for the exact value of x. log, (2æ) – 2 log, (4) = 1

A: Given Data: Given Equation: log42x-2log44=1 Solve the given equation for x.…

Q: Solve for x : log, x = 4

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

Q: Find the Domain and solve the exponential and logarithmic equation

A: The given logarithmic equation is: log3xx+1<0

Q: Find the domain and solve the following equations: 52 log,(2r -3) =1

A: To find the domain and solving the equation for x

Q: (log 6v6)^2

A: We have to solve

Q: Find the domain and solve: 1 x= log, x = 3 27

A:

Q: Solve the equation without using a calculator .

A: Given:          logx2=log x2 Apply log rule: log ab=b log a       2 log10x=log10 x2 Rewrite the…

Q: Find the domain and solve the following equations: 2 log,(2r-3) =1

A: