Calculate "y" in the following expression: log(y) = -3. y = i

Q: log,5x _ Calculate the value of "x" if 2" = 20. а. 2 b. 3 C. 4 d. 5 е.

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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: Condense the following into a single logarithm } log, 8 – log, (3ª – 8)

A: Answer is given in next step.

Q: Convert to a logarithmic equation.

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

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Q: Calculate "y" in the following expression: log(y) = -6. y = i

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Q: Use the defination of the logarithmic function to find x.

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Q: Solve the equation accurate to three decimal places.

A: Exponential functions and logarithmic functions are considered to be the inverses of each other as…

Q: 9) log(3xy')

A: We can use the concept of logarithmic property in order solve the given problem.

Q: Graph the three functions y = xa, y = ax and y = loga x together on the same screen for a = 2, 10,…

A: It is given that the three function are y = xa, y = ax and y = logax.Sketch the three function as…

Q: Write as a Logarithmic expression: y = e-x

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Q: Rewrite as a logarithmic equation. Ey = 5

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Q: Solve the equation for x: log, (x-5)+log, (x+3) =1

A: Consider the equation: log9x-5+log9x+3=1. Apply the log property logab+logac=logabc…

Q: . Graph the functions by changing to exponential form.a. y = log3x         b. y = log5x

A: a) y=log3xb) y=log5x

Q: Express the equation in logarithmic form. (a) e+-0.4 (b) 0.3x-t

A: To express the given equation in logarithmic form: a) ex+3 = 0.4 b) e0.3x=t

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

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Q: Combine into a single logarithm.

A: 32log2x-y-2log2x2+y2

Q: Given y = log, 16. The value of y=

A: Disclaimer: Since you have asked multiple questions, we will solve the first question for you. If…

Q: Calculate "y" in the following expression: -log(y) = 8. y = i

A: Given expression is -logy=8

Q: Write the equation in exponential form. y = log, (x – 6) |

A: solve the following

Q: Write the exponential equation as a logarithmic equation. xY = z

A: Properties of logarithmic function. loge mn= n loge m logax=logexlogea

Q: For Exercise, solve for the indicated variable. L = 10 log| |for I (used in medicine)

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Q: y = 122z To rewrite this equation in log form, it would be: Log to the base of

A: Given : y = 122x

Q: Write the expression in terms of log x, log y, and log z. log

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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: Convert to a logarithmic equation. e -3 = t

A: Given : e-3 = t

Q: x tan (x2) da =? 32+log3 * dr =?

A: Given, ∫0π4 xtanx2dx  ∫3x+log3x dx   We have to evaluate the integrals

Q: Use the defination of the logarithmic function to find x.

A: Definition of the logarithmic functions helps to find the values of x. Apply the logarithmic…

Q: log, 8 = y

A: We have to calculate value of y from log28 = y

Q: 31. log, 16 = 4

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Q: Apply the change of base formula to approximate ead value to four decimal places. a. log, 8 12.4 =…

A: Note: logcblogca=logab. For (a),     log0.812.4=log1012.4log100.8=-11.28285 For (b),…

Q: Solve for t using natural logarithms. 6P = Pe0.3t

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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: Find x in the following equation. log bx+ log b(x- 2) = log 35 II

A: Using logarithmic identities to solve the given logarithm as:

Q: Log, x= 34 x=3/4 16

A: The given logarithm is: log16x=34 To find the value of x.

Q: et – e-x ex + e¬x 2 |I

A: To find the solution of the below equation. ex-e-xex+e-x=12

Q: Write the following equation in its equivalent logarithmic form. 13 x

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Q: 4 log, x 3 log, Y

A: The given question is from the topic of Logarithm

Q: Calculate "y" in the following expression: -log(y) = 3. y = i

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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: Write the following equations in logarithmic form:  e^y=x

A: Formula: logeex=x

Q: Rewrite e^−2.2=h as an equivalent logarithmic equation.

A: Given: h=e-2.2   To Find: write in logarithm form.

Q: Given loga(m) = 10 and loga(n) = 20, find loga(mn2)

A: Calculation:Compute the value of loga(mn2) as follows.loga(mn2) = loga(m) + loga(n2)

Q: 4 log a + y log

A: 4 log a +y  log c To condense the given express we apply logarithmic properties m log (a) = log…

Q: Rewrite the equation in logarithmic - 2 т log a B = C with A = B = C = ||

A: If ac=c then we write it logab=c

Q: Find x when log,x = 1

A: Given : log2x = 1

Q: Express the equation in exponential form. (금) -1 (a) log (b) log2(8) = 3 J

A: