Rewrite log3 9 = 2 into its logarithmic form.

Q: -5 4 3-2 of S(2) =| %D

A: The answer is found in step-2

Q: Use the Laws of Logarithms to combine the expression. 3(log6(x) + 3 log6(y) - 5 log6(z))

A:

Q: Use the Laws of Logarithms to combine the expression. 2 (log5 x + 2 log5 y - 3 log5 z)

A: Given, 2log5x+2log5y-3log5z

Q: Use the Laws of Logarithms to expand the expression. log (VxV¥ xV y°Vz5

A:

Q: Expand the logarithmic expression. 14. In 2x

A:

Q: Use the Laws of Logarithms to expand the expression. log3(5x)

A: One  of the properties of logarithms, logb(mn)=logb m+logb n

Q: Condense the expression log4 x + log4 3 to the logarithm of a single term.

A: We will use the addition rule of logarithm.

Q: Write the logarithmic equation y = In (8x) in exponential form. The equivalent exponential form is

A: logbx = y ⇒ by =x

Q: Use the Laws of Logarithms to combine the expression 3(log7(x) + 2 log7(y) – 4 log7(z)) -

A:

Q: Write the equation in its equivalent exponential form: 4 = log216

A: We will use the exponential form of log to get the equation. logab=c implies ac=b

Q: Use the Laws of Logarithms to expand the expression. log2 (xy)10

A: Our Aim is to expand the expression given below:-log2 (xy)10 -(i)

Q: Write the logarithmic equation in exponential form. log7 2 49

A:

Q: Write the logarithmic equation in exponential form. log49 7 = 1/2

A:

Q: Expand the logarithmic equation. log(10,000x)

A: Given expression

Q: Rewrite the logarithm in expanded form.

A:

Q: Write the logarithmic equation y = In (4x) in exponential form. The equivalent exponential form is

A:

Q: Write this expression as a single simplified logarithm: log4(x2 - 1) - 5 log4(x + 1)

A:

Q: Use the Laws of Logarithms to expand the expression. 5x2 log2 y3

A:

Q: Rewrite the equation currently in Logarithmic form into Exponential form. 5 = log4(1024)

A: 45 = 1024

Q: Solve the logarithmic equation: log , (10 – 2x) – log , (x + 3) = 1.

A:

Q: Find the value of x log2(log4x)=3

A:

Q: Rewrite in exponential form: log 5=x

A: The objective is to rewrite the given equation into exponential form

Q: Convert the given into single logarithm log58+log57-log55

A:

Q: Solve the log equation log2(x + 3) + log,(x - 3) = 4

A:

Q: Express the equation in exponential form. (a)    log9(3) = 1/2

A:

Q: Write the equation in its equivalent exponential form: log5125 = y

A: Given:log5 125 =yFormula:loga ap=p

Q: Write the logarithm in expanded form. log4(t°u³)

A: Given,           log4t9u3

Q: Write the logarithmic equation as an exponential equation. log2 -2

A:

Q: Write the equation 1/2 = log49 7 in its equivalent exponential form.

A: Write the equation 1/2 = log49 7 in its equivalent exponential form.

Q: Convert the exponential equations into logarithmic form:

A: “Since you have posted a question with multiple sub-parts, we will solve first three subparts for…

Q: Rewrite to Logarithmic form 25-32 Log₂

A: If a=bc then logba=c

Q: Write the logarithmic expression as a single logarithm with coefficient 1,

A:

Q: log, x + log2(x + 3) = 2.

A:

Q: Convert to exponential form: log = y : 10 ||

A:

Q: Use the Laws of Logarithms to expand the expression. log3 8x

A: log38x Concept log (ab)= log(a)+log(b) logabm = m logab

Q: Write the expression as a logarithm of a single expression.   log 9 + log 20 - log 4= log?

A:

Q: 2. Can log:(-4) be solved? If yes,

A:

Q: rewrite the equation in exponential form  logy(x)=-16

A: Given: logy(x)=-16

Q: Rewrite in log form: y=5*

A:

Q: Find the logarithm. lor, (2:)-[ log2

A:

Q: Rewrite the equation in logarithmic - 2 т log a B = C with A = B = C = ||

A: If ac=c then we write it logab=c

Q: Express the equation in exponential form. (a) log8(2) = (b) log10(0.01) = -2

A: Express the equation in exponential form

Q: Write the logarithm in expanded form. log3((x2y)4)

A: Given information

Q: Write 5 log(x - 2) +log y- 7 log(z+ 4) as a single logarithm.

A:

Q: y=log3x2

A:

Q: Rewrite the equation in logarithmic form. ek = h

A: Answer and explanation is given below