6log3(t + 4) = 36 %3D log3(t + 4) = %3D t = II

Q: ) = log (2t + 1)

A:

Q: 4x³ (log3 x)" (csc5 x) Vsinh(2x – 8) b. y =

A: We differentiate the given function using quotient rule of Differentiation i . e .  If   y ( x  ) =…

Q: The graph of y =log(3x) has..

A: Given,          The equation is y=log3x.

Q: y = log( 2x'Vx² -1) 8.

A:

Q: 3x = 76x-5 d. log2(x+30) + log2x = 6 e. 2x^2 = 162x-3

A:

Q: 7) f(x) = 7 log5(x5 – 9x)

A:

Q: Q3. (a) Draw the graph of y < 2*-2 (b) Solve log5x = 1+ log5(x – 4) %3D |

A: use logarithmic function properties

Q: b) f(x) = -log2(2x + 3) – 3

A:

Q: Solve for the exact value of x. log2 (3æ) + 4 log2(4) = 2

A: Topic-logerthimic

Q: -3 7) log4 x = 2

A:

Q: 2log(x)-log2(x-3)=2

A: Given: -

Q: 15. Solve log5(5 – 3x) – 2log;(7 + x) = 1

A:

Q: logx +log(x+3)=1 ? what is x?

A:

Q: log2 (x + 3) + 1log,(х — 1) 3D 1og2 12

A:

Q: 3. log2(3x + 7) =5

A: using logarithmic function find value of x

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: If log3(3x +5) – log3(9x) = 2 then enter your answer for x as a fraction in its lowest form

A:

Q: 2. Solve for x. log,24 – log,2 = logax

A:

Q: 3 1og, Lx-1)+Log24=5

A:

Q: 43. (log3 x)2 - 3log3 x = 10 noituloe adi aamizoq

A: According to our terms and conditions I have solved first question for next question repost

Q: Sketch on graph a) y = 2x-3+ 3  b) y = log2 (x – 4)

A: a)

Q: 5. Find the solution set of (log3 (x+1)]2 +log3 (x+1)2 = log2 256. ||

A:

Q: Select the solution(s) of log x = 2 - log(5æ + 5).

A:

Q: 7. Solve for x: 48 = 6e4x b. log (x?) + 3log (x) log (32) а.

A: Given : a) 48=6e4x   b) log(x2) +3logx=log32

Q: Q3\ Solve for x: a. log(20x + 1) – log(x – 2) = 2 b. In(x - 2) + 2 in Vx+ 3 In6 %3D

A:

Q: 5. (a) Solve for x, if log1o(10x + 20)- log10(2x-6) = 1 (b) Given that log10 7 = 1.473, find without…

A:

Q: log2(x+1)-log2(2-x)=3

A: Given that:   log2(x+1)-log2(2-x)=3NOTE:  First expression has two values.So need to be corrected.

Q: 12) logb xy2 64

A: Question number 12,Given,         logbxy2z9

Q: 7. log4(7x + 15) = 3

A:

Q: A: 2e2x-5ex-3=0 B: log3(x2-6x)=3

A: (A) Given equation is: 2e2x-5ex-3=0 Let us consider, ex=u Then we get,…

Q: -5- log6(n) + 12 = 7

A:

Q: Differentiate.

A:

Q: 4. Find the solution set of log3 (2x +6) + log3 (2x-2) = 2. |

A:

Q: 4log 3 - 3 log 3 =

A:

Q: Given that log5(2)= 2.32 and log5(3)= 1.46 What is log5(4/3)?

A:

Q: 2. What is the extraneous root of 2 log3(x + 4) - log3(-x) = 2?

A:

Q: 5. y = log(7x + 3). 4²x¹+8

A:

Q: (a) log3(5) = x (b) log5(7y) = 3

A:

Q: Expand the logarithm fully using the properties of logs. Express the final answer in terms of log x,…

A: Explanation of the answer is as follows

Q: Solve for x in log4 (x+1) + log4 (x-1) = log4 15

A:

Q: (a) log3(4x – 7) = 2 (b) e2x = 5

A: on solving this we get

Q: Solve for x in terms of k. log4x−log4(x+6)=log4k A) x= B)Find x if k=1/8

A:

Q: 4 If log3 (x + 1) – log3x = 2, then x equals: F - - 8. 6. G H 8. | 15

A:

Q: log 7x+2 / 2 (x+6)=0

A: Given

Q: graph 3 points for G(x)=log3(x-4)+1 and show work

A: We have to find

Q: 6. Y = log2(4x5 – 7)

A:

Q: 1 The solution of the equation Log(-z + 2) = i2n is 4

A: (c) 1+i,1-i,-1-i,-1+i is correct. We have to solve the given equation, that is, Log14z4+2=i2π…

Q: log3 (x°. VY16)

A: Given,         log3x9y163

Q: 2 log (5x)-3=1

A: We have to solve the logarithmic equation, 2 log5x-3=1 We know properties of logarithmic, m…

Inverse Normal Distribution

The method used for finding the corresponding z-critical value in a normal distribution using the known probability is said to be an inverse normal distribution. The inverse normal distribution is a continuous probability distribution with a family of two parameters.

Mean, Median, Mode

It is a descriptive summary of a data set. It can be defined by using some of the measures. The central tendencies do not provide information regarding individual data from the dataset. However, they give a summary of the data set. The central tendency or measure of central tendency is a central or typical value for a probability distribution.

Z-Scores

A z-score is a unit of measurement used in statistics to describe the position of a raw score in terms of its distance from the mean, measured with reference to standard deviation from the mean. Z-scores are useful in statistics because they allow comparison between two scores that belong to different normal distributions.