Find oz if logm49=2

Q: Express as a single logarithm. 5log,m- log,n

A: The rules one have to use in this question are logam-logan=logamnalogbm=logbma

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

A: The given expression is log73z2.

Q: Expand the logarithmic expression. 7x In

A: To expand the below logarithmic expression. ln7x5y3

Q: Solve for æ : log, x = 4 4

A:

Q: Express as a single logarithm. log10(30) − 1/4 log10(10,000)

A:

Q: Calculate without using a calculator log2(25/3)

A: log2(253)

Q: Write as a single term that does not contain a logarithm:

A: eln 8 x5- ln 2 x2

Q: Write as the natural log of a single expression: 5 ln(x1/2) + ln(9x)

A:

Q: log (3sqrtx/100)

A: The given expression is,

Q: express as sum of logarithms log4(14*22)

A: Here we use the product rule for the logarithms function:

Q: Find the value of: log, ) + log_ (4)► log,

A:

Q: Find the common logarithm without using your calculator. log10^642.8

A:

Q: Solve this logarithmic equation: 2log4x = log49

A: To solve the given logarithmic equation.

Q: Write ln 5 + 2 ln 3 as a single logarithm.

A:

Q: Write as the natural log of a single expression: 2 ln 5 + 3 ln 4

A:

Q: Write as a single logarithm: 3 ln (x + 7) - ln x

A: 3lnx+7-lnx

Q: log V48

A:

Q: Express as a sum of logarithms. log 9(18• 12)

A:

Q: Find the value of log√10.

A: To Determine: Value of

Q: State the expression log in terms of individual logarithms of x, y and z.

A: Given log z54x2y7

Q: Calculate without using a calculator. log5(54)

A:

Q: Solve: log, Vx + 5 = 4

A: Given          log2x+5=4

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: Calculate without using a calculator. log2 (25/3)

A: Let the given expression be x, x=log2253 Apply the formulae, logmn=logm-logn logmn=n·logm Base…

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

A:

Q: Calculate without using a calculator. log5 1/25

A: Given that: log5125

Q: Write long 7 t as a base 2 logarithm

A:

Q: Calculate without using a calculator. log7(492)

A: Given- log7492 To find- The value of the above logarithm expression. Concept Used- The above…

Q: Express as a difference of logarithms. a log-

A: Property of logarithm: log(m/n) = log(m) - log(n)

Q: Calculate without using a calculator. log64 4

A:

Q: Find the logarithm. log 6216

A: Properties of logarithms:-

Q: Express as a difference of logarithms log log %3D

A:

Q: Solve: log, (s) = 6 .

A:

Q: Write as sum and difference of simpler logarithms. 1. In *(r-2)s V3x-4

A:

Q: Evaluate the expression without using a calculator: log31/√3

A: the given expression is: log313 we have to evaluate the given expression.

Q: Write the logarithm in expanded form. log3((x®y)®)

A:

Q: logarithms

A:

Q: Calculate without using a calculator. log2(25/3)

A: Exponent becomes coefficient using the exponent property of log.

Q: 3. Write as a single logarithm. 4 logx- log Vx + logVx?

A: To write in single logarithmic of following (1/2)[4logx - log√(x5)] +log∛(x2)

Q: Express as a single logarithm. log c(40) - log (5)

A:

Q: Calculate log_10(5)

A: calculate: log_10(5)

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

A:

Q: express as a single logarithm. 6 logb^x-logb^y

A:

Q: Expand: log8 (4√x/64y3).

A: Given, log8x464y3

Q: Express as a sum, difference, or multiple of logarithms.

A: The answer is given in the below photo.

Q: Express as a single logarithm and if possible simplify

A:

Q: Write log, t as a base 2 logarithm.

A: Let us assume log7 (t) = p  If logb a = c, then  bc=a we have a =t, b=7 and c=p Thus, 7p = t  ...(i)