3 log, (zVx. y)

Q: Express log in terms of A, B, C, where log 2 = A. log 3 = B. and log 7 = C. 2A 2B 1 OA+B-1 ОА+2B -1…

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Q: Use y = log, (2) a %3D

A: Given parent function is: y=log3 x We have find the equation corresponding to the given graph of the…

Q: Determine whether the statement, logb(x3 + y3) = 3 logb x + 3 logb y is true or false. If the…

A: From the right side of the expression we get

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

A: The given expression is log73z2.

Q: use logarithmic difterient iation to Aind r V3x-1

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

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Q: xvx² – 1 In (х — 3)

A: Given,           lnxx2-1x-32

Q: Solve for æ : log, x = 4 4

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Q: log, (x³y?) + log3 x 27 log, (x³y²) + log3 x²y

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Q: Solve the following: log, (x-2) + log, (x ) = 1

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Q: Express the given quantity as a single logarithm. In(a + b) + In(a - b) – 8 In(c)

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Q: express as one logarithm with a coefficient of 1:3log a/x+log b/y -2log c/z

A: Solution is given below:

Q: Write as a single logarithm: 3 log, x - 2 log, 5 log, y.

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Q: Expand the following logarithm as much as possible. ,2.3 x*y log7

A: Solve the following

Q: 1 3 log, (x²) + log, vx

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Q: . log, 5*+1 + log,256?

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Q: Express as a single logarithm. 2 log 9- log br

A: Dear student as per our rule in one session we can only solve one question. Please post the other…

Q: Expand the logarithmic expression log2 (). 5y

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

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Q: Express as a single logarithm and, if possible, simplify. 3 1 ww 2 In 4x In 2y 30 5

A: Given: The logarithm expression 32ln 4x6-15ln 2y30 To find: Simplify the given expression as single…

Q: Write as a single term that does not contain a logarithm: eln &-In 2

A: Given,           A=eln8x5-ln2x2

Q: Expand the logarithm and simplify as much as possible. 3y4 log, () =

A: We have to solve given expression.

Q: Find the largest value of x that satisfies: log, (a?) – log, (x + 2) = 3

A: log6(x2)-log6(x+2)=3

Q: Expand each logarithm using the properties above. b) log, Vx²yz

A: Given: We need to solve log2x2yz3.

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

A: Given :logKZ = M

Q: Express log x log y as a single logarithm

A: Now using the property of logarithm

Q: Express as a single logarithm log, * + 3 log. (G) - log, x 국)-loga

A: LetL=log4x2+3log4(y3)-log4x45Apply log rule:   alogcb=logcbaL=log4x2+log4(y3)3-log4x45Apply log…

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

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Q: Condense the expression into a single logarithm. log, (w) 7 log, (x) – 2 log, (y) 3

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Q: Find dg Using Logarithmic differentation y =3 2x +1

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Q: Write as a single logarithm: 31n.r + 1 In y - 21n 3

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Q: Use properties of log to expand as much as possible

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Q: Expand the logarithimic expression.

A: Let the given logarithmic function be y - y = log2xx2+1y = log2x+log2x2+1…

Q: )Solve for y in terms of r. log, y = log, r – log, 10 + log, 6

A: Given, logby = logbx - logb10 + logb6 Solving the above equation using the properties of logarithm

Q: Use the Law of Logarithms to combine the expression: 3(log, (x)+3 log,(y)– 4 log,(z))

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Q: O Use the change of base formula to approximate log, 73 by using e. Round off to 4 decimal places.

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Q: Expand each logarithm a) log 10x b) log c) log ry z

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

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

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Q: Solve the following equation: log,(2x) = log,(2) + log,(5x – 1). %3D X =

A: GIVEN: log7 (2x) = log7 (2) + log7 (5x - 1)

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

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Q: expand each logarithm completely

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Q: Expand and evaluate numerical terms: log [√(xy) /1000]

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

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

A: Given information

Q: Expand each logarithmic expression: (x³y` 11) log ) 12) logs ) y z5

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

A: Given,           log3x·y·z3

Q: Express as a single logarithm and if possible simplify

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Q: Express as a product. log A (y)

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Q: Expand the logarithimic expression.

A: log4x3y2x-15