Rewrite in exponential form: y=log,125

Q: Write the logarithm in expanded form. 3z log, 어(플)

A: The given expression is log73z2.

Q: Use log „2 = 0.693 and/or log ,9 = 2.197 to find log ,

A:

Q: Write as a single logarithm: log r² V5 – log rs² + 1

A: Product property of logarithm: Quotient property of logarithm: We know that,

Q: Write the equation in its equivalent exponential form: log, 1 = y

A:

Q: Write each logarithmic equation in exponential form.log2 32 = 5

A: Given: log232=5 We know that, logab=c⇒ac=b

Q: 2. Change log,79 = ? to exponential form.

A:

Q: For Exercise, write the equation in exponential form. -4 log 10,000

A: Given  To find the equation in exponential form, first remove the log by taking both side e.

Q: write the exponential equation as a logarithmicequation, or vice versa. ln 4.15 = 1.4231 . . .

A:

Q: write the exponential equation as a logarithmicequation, or vice versa.e0 = 1

A: Here we have to write the exponential equation as a logarithmic equation or vice versa e0=1

Q: thout the use of a calculator. Write your answer as a fraction reduc log,(V36)

A: We have to find

Q: Write in logarithmic form: V36 = 6. %3D

A: 36 can also be written as 3612 . Hence the equation 36=6 becomes 3612=6 .  For an exponential…

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: ewrite as a single log. log,2x+3(loga X- log.y)

A:

Q: Simplify 27 log 3

A:

Q: Write each exponential equation in logarithmic form. a. y= 5' ( b. x= 75"

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Q: Solve for a positive value of x. log, (32) – 5

A:

Q: Find the logarithm without using your calculator. log,(16)=

A: We have to find the value of given logarithmic function without using calculator

Q: Express as a product. - 9 log M

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

Q: Write the equation in its equivalent exponential form: log37 = y.

A: The given equation is log37 = y.   Known fact: A logarithm base b of a positive number x satisfies…

Q: Write the equation in exponential form. log x = y

A: To write equation in exponential formlogx=y

Q: Find the value of log,(-4).

A: The logarithm of a complex number, z=x+iy is calculated by the formula below. ln z=ln |z|+i ln(z) ,…

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

A:

Q: Simplify the expressions

A: From the given data:

Q: Change to Exponential Functions and find the value for x log, 2, 187 = x

A:

Q: Write the equation in exponential form. y = log, (x – 6) |

A: solve the following

Q: Write y=x+ in logarithmic form

A: Using the properties of the logarithmic functions, we can write that: log ab=blog alogab=log blog a

Q: Write the equation in exponential form:logx Z = M

A: Given :logKZ = M

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: Write the equation in exponential form. log, 16=4

A: We have to write the equation in exponent form.…

Q: ху Write in terms of x and y: log (x. Vxy

A:

Q: Which expression is equivalent to log, 2?

A:

Q: Write the equation in loga 10 y %3D

A: It is logaritham rule.

Q: Simplify the expressions

A: log319

Q: Rewrite in exponential form 3. log, 81 = w

A: Solution: The objective is to find the value of the given expression

Q: Use the change of base formula to compute log, 4. Round your answer to the nearest thousandth.

A:

Q: log, (x + 5x + 17) = 3 2.

A: To find the values of x when log9x2+5x+17 = 3

Q: Rewrite in exponential form. 3. log, 81 = w

A:

Q: . Write in exponential form log, y=x oluob.a nd

A: Write in exponent form

Q: Write as an exponential equation. 1 = - 2 log 5 25

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: Write the equation in its equivalent exponential form: 3 = logb27

A: The given equation is 3 = logb27

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

A: Given logx(181)=−4

Q: Condense the expression to the logarithm -5 log, 3x -log(243x ")

A:

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

A: On solving this we will get

Q: log,(8) = x + 3 4

A:

Q: Rewrite the expressions as a single logarithm. log,(x-3)-2 log, y- 3 log,(x+ 1)

A: Given query is to write the expression is single logarithmic expression.

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: Expand each logarithm. log, (r . y - 2')

A: Given,           log3x·y·z3