2 In 2 log2 x dx 7- S

Q: log3 r + [Arcsin(5x)]³ 3

A: To find the derivative of given function.

Q: A. Logarithmic and Exponential Functions 1. y = log 2. t= In tan (; +) 3. y = In (e²x²)

A:

Q: (log3 (x² + 5)) = %3D dz

A:

Q: 11. log( 2x + 9) + log( x + 3) = log( x² +1) Solve.

A: Logarithm is the inverse function to exponentiation. Logarithm of a number is the a quantity…

Q: 4 log 4(x + 4) -p- X+4

A: Given: ∫04log4x+4x+4dx

Q: Find the integral: log7 X dx = %3D

A: Solve the following integral

Q: Evaluate the integrals

A:

Q: 2- for y = log10 e" is: dx 1 1 a) *In 10 b)- *In 10 10 In e

A: Option (a) is correct. For detail....go through the solution

Q: Solve for x in the following equation: 4.7 = -log(1.76 E -5) + log (x / 0.16)

A: This question is based on properties of logarithm.

Q: D. Logarithmic on both sides. In(3x+8) = In(2x + 2) + In(x – 2) %3D 7.

A:

Q: Log(X^3Y^2Z^7)

A:

Q: 25łn²(x) log (x) dx

A:

Q: logzx = 3 – log,2x 7. In(x + 2) + In x = In(x+ 12) Pgol+x0ol 6. log 3x + log 2x = log 150 %3D 8.…

A: As per the company's guidelines, we are supposed to solve the first three sub-parts for you, kindly…

Q: Solve for r: log(z) + log(x + 2) = 9 You may enter the exact value or round to 4 decimal places.

A:

Q: solve: loga (4x+4)= log₂ (-7x+19) = X= AS lenter DNE if no rolution)

A: topic - logarithmic equations

Q: log3(x) dx

A: Given integral is ∫ 3x2+log3xdx. Consider u= 3x2.

Q: 4 log 4(x + 4) -dx3= xp- X+4 0.

A: Given : ∫04log4x+4x+4dx

Q: Q1 In2 log2 x 1- Si

A:

Q: dx aluate: :S₁ (x+1) log(x+1) A In10 In[log(x+1)] + C 1 B -In[log(x+1)]+C In 10 O In 10 log² (x + 1)…

A: Topic:- application of integration

Q: 'x + 2 3. -dx x + 1

A: To integrate: ∫x+2x+1dx Solution: Evaluating the integral.…

Q: [32x + log (x) dx = %3D

A:

Q: log, (x – 5) + log,(x + 3) = 1 In(5x) + In x = ln(100)

A: As per guideline we have to solve the one question

Q: Solve graphically with your calculator. Round answers to 2 decimal places. а.) 4* = VE b.) log r =…

A:

Q: dx (x+1) log(x+1) ¹__In[10g(x+1)]+ C In 10 - - log² (x+1)+C 2 -In10 log² (x+1)+C 2 In 10…

A: On solving this we will get Option (D) is correct

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: 5 log x Ans.

A:

Q: 11 2 log a dx aV6 log r- loga

A:

Q: Solve for x. (a) In (x – 3) = 7 (b) In (x + 4) + In (x - 4) = 1 (c) log gx² - log ,2x = 3

A:

Q: Evaluate log2(x²) dx In(2) -log2(x²) + C 4 In(2) log2(x²) + C n(2) (log.(r2))2 (log. (x2))2 1r 4…

A:

Q: log (x+8) ) dx 3

A:

Q: قيمة x في log2s6 4 = x تساوي 1/2 O غير ذلك 4-

A:

Q: Find the integral: log2 X dx In(2)/ 082(x) + C 2

A: Put logx = u then solve it.

Q: calculate the integral.

A:

Q: 9) Solve for x and y in the following pair of simultaneous equations log (x+ y) = %3; 2 log x = log…

A:

Q: dz Solve dx log (log 2)². z =

A:

Q: solve for x  log(x+4) - log(x+1)=1 You may enter the exact value or round to 4 decimal places.

A:

Q: 은log(2a)|=1 dx d =? O 1 O 2 O 1/2 O 4

A:

Q: "dog 1) ]* dx 8. x(1+log²x) 2

A:

Q: 0/= log10 (x) dx

A:

Q: Solve : log z + log 2 = 1 10 100 2. O = 2 T -1 1. -

A: We have to check

Q: 7 + log(16x) = 27 − 3 log(x)

A: Given equation: 7+log16x=27-3logx

Q: -9 2 log10(x+1) Evaluate dx x+1

A:

Q: d -log(z) = dz z O O 2- 1

A: We need to differentiate the function log(z) with respect to z. Differentiation is the process of…

Q: 00 dx 2- So V- log x

A:

Q: dx Evaluate: s (x+1) log(x+1) A --In 10 log² (x+1)+C 2 B In10 In[log(x+1)] + C с = -log² (x + 1) + C…

A:

Q: For which value of x is the equation true? 10* = 2e %3D 1+ln 2 In 10 In 10 O 1+log2

A: Given, The equation  10x = 2e  We have to find the value of x for which the equation is true.

Q: Solve for x given: log2(x + 7) − log2(2x) = 3

A: The given logarithmic function is log2(x+7)-log2(2x)=3

Q: 10 log 10 (10x) dx 1 10

A:

Q: log3 (x°. VY16)

A: Given,         log3x9y163

Q: Solve for x in log4(x+ 1) + log4(x – 1) = log4 15. A. x = 5 В. х— 4 C. x = +4 D. x = 3 or x = 1

A: We need to solve the following equation log4x+1 + log4x-1 = log415