Solve the equation: log2(8x + 4) – log2 3 = 3

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: snip

A: For solving the given equation following properties of logarithm will be used. One property that…

Q: solve the equation log 27 x=27

A: Given:-  Log base 27 x = 27

Q: Solve the equation. log 3 (x2 +7) = 4 %3D

A:

Q: solve the equation log8 (x2 + 7x) = 1.

A: On solving this using log rules we will get

Q: Solve for x: log, a = -1 C -1 -7 7. 117

A: The given equation is log7 x=-1

Q: Solve the exponential equation for the unknown x. 10X = 30 %3D

A: Given Data: Equation: 10x=30   The logarithmic power rule is, lnxb=blnx ......1

Q: Solve log2 a18b

A: Here we have to solve;  =log2(18)

Q: Solve - 2 log4 x = log4 9

A: We have, -2log4x=log49 As we know that, from the property of logarithm alogbc=logbca

Q: Solve the equation log2(x + 1) + log2(x - 1) = 3 or inequality.

A: The exponential property states that logax+logay=logaxy.

Q: Solve the equation without using a calculator .

A: Given

Q: Solve the equation log3 243 = 2x + 1

A: The given equation is log3243=2x+1

Q: Solve the equation log3(x2+1) = 2

A:

Q: Solve the equation without using a calculator.

A: log4x=log4x3

Q: Solve the equation SNIPP

A: Given- log4x=-32 To solve- The above equation.

Q: Solve the equation log3 (3x - 2) = 2

A: A logarithmic function has domain as whole of real numbers and range as the set of positive real…

Q: Solve the equation without using a calculator .

A:

Q: Solve the equation log 2 ⁡ ( 5 x + 4 ) = 3 for

A:

Q: Write the equation log5(x + 4) = 2 in its equivalent exponential form. Then solve for x.

A:

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

A:

Q: Write the equation in its equivalent exponential form. Then solve for x : log3(x - 1) = 2

A: The given equation is  log3(x - 1) = 2   known fact: If logba=c is equivalent to a=bc

Q: solve this equation  log3(x2+2x+1)=2

A: Given:

Q: Solve the following equations. log,(x-1)+log,(x-3)= log.(2x-5)

A: We have to find the solution of logarithmic equation.  The solution is following

Q: Solve the equation using logarithm: 1032 – 6 = 58x – 3

A:

Q: Solve: log, (c) =- 3

A:

Q: Write the equation in its equivalent exponential form. Then solve for x : log64 x = 2/3

A: Given equation, log64x=23

Q: log3 3x = 2

A:

Q: Solve the equation log3 x + log3(x + 2) = 1 or inequality.

A: Given,  log3 x + log3(x + 2) = 1 Now by using the logarithmic property,…

Q: Solve the equation log6(4x - 1) = 3.

A: we have to solve the equation log6(4x - 1) = 3.

Q: Solve log1.00255/3=12t

A: Here concert left side to same base

Q: Write the equation in its equivalent exponential form. Then solve for x : log5(x + 4) = 2

A: Given, x:log5x+4=2 We know that, logaN=x⇒ax=Nlog5x+4=2⇒52=x+4⇒25=x+4⇒x=21

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

A: We need to solve log3(x-4)-1=1

Q: Solve for x: log, : - 4 81 - ()

A: Given logx(181)=−4

Q: Solve the equation log2 (2x + 1) = 3

A: To solve the equation: log2(2x+1)=3 Solution: log2(2x+1)=3 On simplifying further we get:…

Q: express the equation in exponential form  Log2  4=2

A:

Q: Solve the equation: 2 log,(x + 3) = 41log, 2 + log, 4

A: Logarithms: Definition:if and only if where Some Properties of Logarithms:

Q: Solve the equation log, 128 = X

A: Here using the given equation we have to find value of x.

Q: log 144x = 2

A:

Q: Solve the equation without using a calculator .

A: Logarithm of any number x is exponential number to which the base of the logarithmic function must…

Q: Solve the equation logx(5x-6)=2

A: A detailed solution is given below.

Q: Find a formula for the exponential function passing through the points (-3,5858) and (3,40). Solve…

A:

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

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

Q: Write the equation in its equivalent exponential form. Then solve for x.

A: It is given that, log64x=23 Write the equation in its equivalent exponential form. Then solve for x.…

Q: Solve the equation without using a calculator.

A: Given: 102logx=5 We know that 10logx=x                                                        ..1

Q: (log 6v6)^2

A: We have to solve

Q: Solve for x by writing the equation in exponential form. log (an=9)=2 X3=

A: log2x-9=2 if y=logx then an equivalent exponential function is x=10yy=2, x=2x-9So rewrite the given…

Q: Solve the equation log, x + log, x³ = 10.

A: Logarithm is inverse of exponentiations. A logarithm is easy method to express large number and to…