If logx = 4 and logy =7, then the value of -log is %3D xy

Q: Given that log x= 4 and log y = 1.5 , find the value of log (x²y)

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Q: Solve to 3 decimal places. log ¿ (3x–4) =8.7 a) b) 4 =9

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Q: If log 3 = 1.35 and log 2 = 0.85, find the value of log V54 . log V54 Enter your next step here

A: Given : loga3 = 1.35                        loga2 = 0.85 Find out : loga54 Solution : loga54  =…

Q: Given that logx = -2 and logy = 3 then simplified value of log(x7 * y³) is 29 -5 32 15 None of these

A: Given: logx = -2 and logy=3 To evaluate: logx7×y3 We know the following logarithm properties logmn=…

Q: Given that log x -3 and log y = 5, find log Vy.

A: The given expression is logx2y35 and logx=3   and   logy=5

Q: log10(2x- 4) = 1+ log10 4, then 'x' is equal to ...............

A: We have to find x

Q: If log2(4x+4)=5, then x= You may enter the exact value or round to 4 decimal places.

A:

Q: Find y' of y = log5(4x + 3)

A: Given that

Q: If log, 2 = 3, log2 y = 4, and log, z = 5, what is the numerical value of log2

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Q: if logx y = z, which variable(s) must always be positive

A: logxy = zWith respect to logarithm:The base of a logarithm should always be positive and not equal…

Q: If log, (4x + 4) = 1, then x = You may enter the exact value or round to 4 decimal places.

A: Find x such that  log24x+4=1,    Apply log property logab=1 if a=b. Therefore, log24x+4=1 when…

Q: Find the value of x. logx 1/1000 = −3

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Q: log(x³) dx

A: Consider the integral: ∫logx3xdx…

Q: Suppose we know that log x = 6.0. Find the following.  log (10x)

A: Formula :- log (ab)  = log(a) + log (b)   log10 (10)  = 1  loge(10) = 2.302585

Q: If logx(1 / 8) = -3 / 4, than what is x?

A: Given,

Q: If log2 (6x + 6) = 4, then x = You may enter the exact value or round to 4 decimal places.

A: We have to find the value of x.

Q: If log x y=1/6, which one of the following is true?

A: logxy=1/6 here logxy can be written as logy/logx   now logxy=logy/logx = 1/6   logy = (1/6)logx logy…

Q: Express the given quantity as a single logarithm.  ln 5 + 5 ln 3

A: Given

Q: If log (x) = 2.9 and log (y) = 2.1, how do x and y compare? (Round your answer to three decimal…

A: Answer and explanation is given below

Q: If log3 (x + 2) = 2, the value of 'x' is..... %3D

A: If logam=n then m=an

Q: In(x + 1))

A:

Q: Express as a single logarithm and if possible simplify

A: We have given the expression

Q: Find the value of x if log5 (x+ 2) = 2

A: Given log5(x+2)=2(x+2) = 52x+2 = 25x = 25-2x = 23

Q: If log4 x=3and 20+3y=101, find the numerical value of xy in simplest form

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Q: Express the given quantity as a single logarithm. 2)2 In(x 2)7In x - In(x2 +

A: Let the given expression is:

Q: If log3 (5) = 3y, log; m² = 6 and 2 log; (4) = 4x then what expression (in terms of x and y) is log3…

A:

Q: - log x + log(x – 3) = 1

A: Since you have asked multiple question, we will solve the first question for you as per our guide…

Q: If logy =c- log,x, where y> 0 andx > 0, then y is equal to A. c-X В. 3 D. C.

A: To solve the given logarithm

Q: If loga = x and logb-y, then log Vab is equivalent to %3D %3D

A: To find equivalent relation, we will apply basic logarithmic formulas to the given expression.

Q: Find the largest value of x that satisfies: log, (22) – log2(x +1) = 2

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Q: If y = loge (2x + 1)'/2 ? and x = 1 y'will be equal to Select one: O a. 1.3

A: The given function is y=loge 2x+112. Obtain the derivative as follows. dydx=ddxloge 2x+112=ddx12loge…

Q: If log2(4x+5)=1, then x=

A: To find the value of x we need to apply basics in logarithmic relation. We have the formula,…

Q: If logx^½64 = 3. Find the value of x

A:

Q: Express as a single logarithm with a coefficient of 1: 1/2 logb x - logb(x2 + 1).

A: logmt-logms=logmtsa logmn=logmna

Q: If log x = 3.5 and log y = 5.5, how do x and y compare?

A: We use the definition of the logarithmic function to answer the given question.

Q: when expressed as a single logarithm: ln(y + 2) - (2ln6 + ln x) becomes

A: We make the coefficient into an exponent

Q: If log(x – 3) = log(3x – 9), then æ = DNE

A:

Q: Use the Laws of Logarithms to expand the quantity.

A: Use the Laws of Logarithms to expand the quantity.

Q: If log x = 6.3 and log y = 8.3, how do x and y compare?

A: If log x = 6.3 and log y = 8.3, how do x and y compare?

Q: What is the value (if any) of the following? log x as x--> 0+  log x-->

A: We first graph y=log x

Q: If loga 2 = 0.41loga 3 = 0.64loga 5 = 0.94 loga(9a8) = ?

A: Compute the value of loga(9a8) as follows.

Q: Evaluate gradø if 9= log(x² + y² +z')

A: Consider that the gradient of a scalar function ∅x,y,z is given by, grad ∅ =i^∂∅∂x+j^∂∅∂y+ k^∂∅∂z…

Q: Express the quantity as a single logarithm.   In 5 + 5  In 3

A:

Q: If (5)** = 16 and log x-y8 =- 3, calculate the values of x and y. %3D

A: lna(b)=y then b=ay  (am)n=amn

Q: given log y+3 log(x+2): REWRITE as a single log

A:

Q: If log, 2 = 0.3869, log, 3 = 0.6131, and log, 5 = 0.8982, ()- loga Round answer to four decimal…

A: Given loga 2 = 0.3869, loga 3 = 0.6131  and  loga 5 = 0.8982 we have to find loga310

Q: If log2 (5x + 6) = 3, then r = You may enter the exact value or round to 4 decimal places.

A:

Q: Approximate x to three significant figures.

A: The natural base of the logarithmic function is 10. The given equation is solved using the concept:…

Q: If c=log 2, what is log 0.8 in terms of c?

A: