Condense 2 In x - In(x + 5) to the logarithm of a single quantity.

Q: Expand the logarithmic expression. 7x In

A: To expand the below logarithmic expression. ln7x5y3

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

A: eln 8 x5- ln 2 x2

Q: Express the ratios in as ratios of natural logarithmsand simplify. logx a/logx2 a

A:

Q: Condense the expression log3 5x − 4 log3 x to the logarithm of a single quantity.

A:

Q: Condense the expression to the logarithm of a single quantity. 4 log (x) log4(y) - 3 log4(z)

A: Given query is to compress the logarithmic expression.

Q: Use the properties of logarithms to expand the quantity:  log2(x10y/z5)

A:

Q: Write as a single logarithm: In(x – 1) +2 ln(3x + 1) + In (x² + 9) – 2 ln 3 – In æ 2 3 In 2 – - |

A:

Q: condense the following expression into a single logartithm whose base is 4.  3log4X-log2Y+2

A: It is a logarithmic problem

Q: Write the expression as a logarithm of a single quantity. + In(x + 5) – 3 In(1 + Vx) 2

A: Given expression is ln6+12lnx+5-3ln1+x We have to write given expression as a logarithm of a single…

Q: Condense the expression to the logarithm of a single quantity. [3 In(x + 5) + In(x) – In(x3 - 1)] 2

A: The given expression,        123 lnx+5+lnx-lnx3-1

Q: Condense Conden se into a single logarithm. 4) 6log § x – 31og § y 4.

A: Given 6log8x-3log8y

Q: Evaluate a logarithm whose base is neither 10 nor e

A: To evaluate logarithm whose base is neither 10 nor e

Q: condense to a single logarithm with a leading coefficient of 1  -log base b(1/2)

A: condense to a single logarithm with a leading coefficient of 1  -log base b(1/2)

Q: condense to a single logarithm with a leading cofficient of 1  In(3)+In (x) + In (y)

A: Given query is to condense to a singl logarithm with a leading cofficient of 1.

Q: Approximate x to three significant figures.

A: Logarithm is the exponent or power to which a base must be raised to get a given number. For example…

Q: Vx*+12 In (x+16)/x-3

A: Given,                   lnx4+123x+16x-3=?

Q: Write the expression as the logarithm of a single quantity. In(4) + - In(x + 4) – 3 In(1 + Vx)

A:

Q: Combine into a singel logarithm log(x-3)+log(x+3)-1/2log(x^2+9)

A: Given logarithm is  log(x-3)+log(x+3)-1/2log(x^2+9)

Q: 7 In Ve

A:

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

A:

Q: Express the given quantity as a single logarithm. - In(x + 2)5 + In x – In(x2 + 3x + 2)²|

A: The exponent 5 becomes the coefficient

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: Condense the expression to the logarithm of a single quantity. [3 In(x + 5) + In(x) – In(x3 - 8)]

A:

Q: express as difference of logarithms log r/s

A:

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

A: We have to solve given expression.

Q: Express as a single logarithm. log H+ log Z

A:

Q: Condense the expression to the logarithm of a single quantity. (Assume all variables are positive.)…

A:

Q: Find the value of Log(-1+i) In/2 + 3ix/4 In5 – in/6 In/2 + ix/4 In/2 – in/3 -

A: We have the formula for principal logarithm

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

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

Q: Condense to a single logarithm with a leading coefficient of 1. -logb

A:

Q: Expand the logarithmic expression In(XY^2Z^3)

A: To expand the logarithmic expressionlnxy2z3

Q: Calculate the given natural logarithm without using your calculator. In(1)

A: We have to find the natural logarithm of ln(1) without using any calculator . The definition of…

Q: Write the expression as a single logarithm with a coefficient of 1. In x - (9 In y + In z)

A:

Q: Condense the expression to the logarithm of a single quantity. 5 In(2) – 9 In(z - 3)

A: use logarithm identity:-                (i)  nln(m) = ln(m)n                (ii)  ln(m)-ln(n) = lnmn

Q: Use properties of logarithms to expand as much as possible.  log√[(x5)/(y3z)]

A: Given, logx5y3z We will solve it by using the properties of the logarithm

Q: Express the given quantity as a single logarithm. - In(x + 2)5 + In(x) – In(x² + 3x + 2)=

A: We have to simplyfing this

Q: Write the expression as a logarithm of a single quantity. [In(x2 – 1) – In(x + 1) + In(x – 1)]

A: The solution of the second problem is given in the next step.

Q: ‒‒‒‒‒‒‒‒‒‒‒‒‒‒‒‒ Condense the expression to the logarithm of a single quantity. - log,(z - 6)

A: Solved below

Q: Find the logarithm. (Round to 4 decimals) In (0.00087)

A:

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

A:

Q: Condense the logarithmic expression. 2 In 5 + 2 In x – In y=||

A:

Q: single logarithm:

A: Given: log2x -log12x-1 To express: The expression as a single logarithm.

Q: Express as a single logarithm. (a) 4 In(x – 6) – In(x² – 10x + 24) + 2 In(x – 4)

A: The given logarithmic expression is: 4 lnx-6-lnx2-10x+24+2 ln x-4  Since the  logarithmic property…

Q: Express as a single logarithm and, if possible, simplify. Inx-7[In (x- 4) + In (x + 4)]

A:

Q: Expand the logarithimic expression.

A: lnx4+123x+16x-3

Q: The logarithm of a quotient of two numbers is th

A: The objective is to solve the given problem

Q: Simplify the fellowing into a single logarithm: 4 log(4) - 2 log(x) =

A: The answer is given in the below photo

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

A:

Q: Expand the logarithimic expression.

A: log4x3y2x-15

Estimation

A new framework of data analysis where the new statistical methods are used for interpreting the results and analyzing the data is known as estimation in statistics.