Expand each expression: (a) log5xyz (b) log6 (3x/y3z)2

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

A:

Q: Convert each exponential form into logarithmic equation. n^4=103

A: Given equation is : n4=103 To convert the exponential form into the logarithmic equation

Q: xvx² – 1 In (х — 3)

A: Given,           lnxx2-1x-32

Q: Use the Change of Base Formula to evaluate each expression. 30. log, 9 33. log, 10

A:

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

A:

Q: change each exponential statement to an equivalent statement involving a logarithm.;ex = 8

A: Given : ex = 8

Q: 2 In x - In y + 1 5

A: we know that logarithmic properties :  1 ). ln ( a • b ) =ln ( a ) + ln ( b )  2 )  ln ( a n ) = n…

Q: Convert each exponential statement to an equivalent statement involving a logarithm. 52=z

A: Given exponential statement is 52=z. To convert each exponential statement to an equivalent…

Q: change each exponential statement to an equivalent statement involving a logarithm.;2x = 7.2

A: An exponential statement can be written in terms of equivalent statement because the equation by=x…

Q: change each logarithmic statement to an equivalent statement involving an exponent.;loga 3 = 6

A: Given, loga3=6

Q: The simplified form of log 103 -8 is

A: Given: log1013-8

Q: Evaluate the expression without using a calculator. log2 128

A: To evaluatelog2128

Q: Condense the expression to the logarithm of a single quantity. [9 In(x + 4) + In(x) – In(xº – 8)]

A:

Q: Condense the expression to the logarithm of a single quantity In x - [In(x 1) In(x - 1)1

A: The given logarithmic expression is,

Q: Express as a product. - 9 log M

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

Q: Write each expression as a single logarithm.

A: Write each expression as a single logarithm:ln(x-1x)+ln(xx+1)-ln(x2-1) Solution: Given expression…

Q: Evaluate the following expressions 5. log, 3

A: Evaluate the given expression.

Q: Convert 2" = 1333 to logarithmic form and use the change of base formula to solve for n. Round…

A: Given: to find out: n=? formula used: can be written as   also

Q: Convert each logarithmic statement to an equivalent statement involving an exponent. loga 4 = 3

A: loga4=3

Q: 200 log 1000bx – log-

A:

Q: Use logarithmic properties to expand the expression as much as possible:  log5(√x/25y3).

A: The given expression is log5x25y3

Q: Condense the logarithm expression to the 5 1035 (x) Single quantity, 1095 (y) – 6 logs (2)

A:

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

A: Given: We need to solve log2x2yz3.

Q: Evaluate log, m² a. n 2 b. n² C. d. mn 2n

A:

Q: Find the exact value of each expression (without acalculator.)  log  3  (1/27)

A:

Q: change each exponential statement to an equivalent statement involving a logarithm.;3x = 4.6

A: Given expression: 3x=4.6

Q: Expand the following expressions a.) log5xyz b.) log6(3x/y3z)2

A: Given : a.) log5xyz b.) log6(3x/y3z)2

Q: Can you assist me with question 2: a, b, and c? I am unsure as to how I can proceed in terms of…

A: (a)Given:

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

A: Write in exponent form

Q: [4 In(x + 8) + In(x) – In(x* - 9)]

A:

Q: convert the exponetial in logaritham form. 4v=a

A: logarithmic form will be  log4a = v

Q: In each part, find the value of x. (a) log10 x = 3 (b) log5 x = 2

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Q: og , x + log, y +6log, :

A:

Q: Put the following expressions in order, from least to greatest. log, 11 log3 5 log, 25 log10 1, 000…

A: Topic = Algebra

Q: Use the Lavws of Logarithms to evaluate the expression. log;(V2)

A:

Q: Simplify the expression without using a calculator. log 100,000 = %3D Dlog D

A:

Q: 3 log, 2-2 log, 5

A:

Q: Use logarithmic properties to expand the expression as much as possible:  log6(3√x / 36y4)

A: Use logarithmic properties to expand the expression as much as possible:  log6(3√x / 36y4) .

Q: Condene each exprossion to a sngle logaritim 5 layz 4+ 109ga 2+ layaw+logz* 3. 2. + log qfu + loy ab…

A:

Q: Use the Change of Base Formula to evaluate log12 27.

A: Given: y=log1227 We know that logab=log10blog10a…

Q: expand each logarithm completely

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Q: log , 12+ log, 7 + 4 log, 5

A:

Q: Given logb(2)=0.3562 and logb(8)=1.0686, evaluate logb(16)

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Q: 3 log, (zVx. y)

A:

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

A: Given,           log3x·y·z3

Q: Change the exponential statement to an equivalent statement involving a logarithm. 2x = 7.2

A: Given exponential function - 2x = 7.2Taking logarithm on both sides - log2x = log7.2xlog2 = log7.2…