Solve the equation log4 64 = x

Q: Solve 2 log5 1x - 32 - log58 = log52

A: 2log5x-3-log58=log52 On simplification, we get ⇒log5x-32-log58=log52…

Q: Write the equation in its equivalent exponential form. Then solve for x : log4 x = -3

A: The exponential form is,

Q: snip

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

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

A: We use the product rule of log.

Q: Solve the inequality. log x2 3

A:

Q: Solve the equation for x. log,3 = (Type an integer or a simplified fraction.)

A:

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 log8   8

A: We know that, from the properties of logarithm logaa=1          ⋯⋯1

Q: Solve: log4 (x - 5) = 2

A: To solve: The equation log4x-5=2. Formula used: Logarithmic rule: If logax=N then aN=x. Calculation:…

Q: Solve log3 a = -2 is a solution Next >

A:

Q: Solve the equation logx (1/8) = 3

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

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 logx 4 = 2

A: Given equation is logx4=2.

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

A: The given equation is log3243=2x+1

Q: Solve the equation log5 625 = x

A: We can solve the logarithmic equations by converting it to the exponential equations . The…

Q: Solve the equation. 2) log2(3x - 2) - log2(x - 5) = 4

A: logm a - logm b = logm (a/b)

Q: solve log5 18

A: The given logarithmic expression is, log518. The objective is to solve the expression.

Q: Solve log 5 /25

A: Given that log 525.

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 log6 36 = 5x + 3

A:

Q: Solve the equation log4(x2 - 9) - log4(x + 3) = 3 or inequality.

A: The given equation is the equation of logarithmic functions, hence log function properties help to…

Q: Solve the equation: 6) x2 = log 100 + 90

A: We need to solve the following equation x2 = log100+90

Q: Solve log6 36 = 5x + 3

A:

Q: Solve the equation log, (x-3) = 2 – log, (x+5).

A: Just note that log (a) + log (b) = log (ab).

Q: Solve log4 64 = x

A: Given logarithmic equation is: log464=x We have to solve for x.

Q: Solve the equation

A:

Q: 3. Solve using logarithms: 256 = 4+1)

A:

Q: Solve log10 210

A: Given that: log10210

Q: Solve log1x2 + 32 = log1x + 62

A: The given logarithmic equation is logx2+32=logx+62 To find: x

Q: Solve: log4x= 5/2

A: Given:

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

A:

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

A: Given equation is  log2(8x+4) - log2(3) = 3

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

A: Given equation, log64x=23

Q: Solve the equation. log2(x - 5) + log2(X - 11) = 4

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 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: Solve x + 5 = log4 256

A:

Q: log 144x = 2

A:

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

A: A detailed solution is given below.

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 logarithmic equation log4(3x - 5) = 3

A: To Determine:  Solve the logarithmic equation. Given: we have log43x-5=3 Explanation: we know that…

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.