Question

1. a. if f(t)=1/3t e^t, then what is ln(f'(2))? b. f(x) = (25)/(1+x^2), then what is...

1.

a. if f(t)=1/3t e^t, then what is ln(f'(2))?

b. f(x) = (25)/(1+x^2), then what is f'(1/2)?

c. If f(x) = ln(1+sin(x)) then what is f'(0)? Having trouble with these 3 from my hw. Thanks so much! Anything is helpful!

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Differentiate the following functions: A. F(t)=  ln((3t+1)^3) / (4t-1)^5) B. y= ln (|6 - x - 3x2|)
Differentiate the following functions: A. F(t)=  ln((3t+1)^3) / (4t-1)^5) B. y= ln (|6 - x - 3x2|)
differentiate. a. e^xtan(x) b. sin(1/sqrtx) c. ln(e^x/sqrt(x^2)+3) d. subscriptx tan(x) e. f(secx) where f'(x)= x/ln(x)
differentiate. a. e^xtan(x) b. sin(1/sqrtx) c. ln(e^x/sqrt(x^2)+3) d. subscriptx tan(x) e. f(secx) where f'(x)= x/ln(x)
Compute the Laplace transform of functions a) f(t) = e^(−3t) sin(5t) b) f(t) = (2t +...
Compute the Laplace transform of functions a) f(t) = e^(−3t) sin(5t) b) f(t) = (2t + 3)e^(−t)
f(x) = x / ln x (a) e ≈ 2.7. Use the differential in x=e to...
f(x) = x / ln x (a) e ≈ 2.7. Use the differential in x=e to explain whether an approximation of f(3) can be calculated, if possible, calculate to the second decimal place. (b) e^2 ≈ 7.4. Use the differential in x=e^2 to explain whether an approximation of f(8) can be calculated, if possible, calculate to the secound decimal place. This question was written in other language, and I translated on my own, so there might be some mistakes. Thanks.
A)  If f (x)= e^cosx find f'(π /2) B) find f'(x) if f(x) =2e^x c) if f(x)=1/e^x...
A)  If f (x)= e^cosx find f'(π /2) B) find f'(x) if f(x) =2e^x c) if f(x)=1/e^x find f''(-1) d)Find  if f(x) =90 (2^x/3) find f'(3) No need to show any work, I just need the answer to each question to check my work. Thanks
Let F ( x , y ) = 〈 e^x + y^2 − 3 , −...
Let F ( x , y ) = 〈 e^x + y^2 − 3 , − e ^(− y) + 2 x y + 4 y 〉. a) Determine if F ( x , y ) is a conservative vector field and, if so, find a potential function for it. b) Calculate ∫ C F ⋅ d r where C is the curve parameterized by r ( t ) = 〈 2 t , 4 t + sin ⁡ π...
Find the derivative of the function. (a) f(x) = ln (x) + 6x^(2) – 5 (b)...
Find the derivative of the function. (a) f(x) = ln (x) + 6x^(2) – 5 (b) f(x) = ln (x + 1) (c) f(x) = 5 ln x (d) f(x) = ln(x^(3) – 5x^(2) – 2x + 5) (e) 2lnx / x (f) x^(2) ln x
Consider the functions  f (t)  =  e t and  g(t)  =  e−3t  defined on  0  ≤ ...
Consider the functions  f (t)  =  e t and  g(t)  =  e−3t  defined on  0  ≤  t  <  ∞. (a) ( f ∗ g)(t) can be calculated as t ∫ 0 h(w, t) dw Enter the function h(w, t) into the answer box below. (b) ( f ∗ g)(t) can also be calculated as ℒ  −1{H(s)}. Enter the function H(s) into the answer box below. (c) Evaluate ( f ∗ g)(t)
1. If f(x) = ∫10/x t^3 dt then: f′(x)= ? and f′(6)= ? 2. If f(x)=∫x^2/1...
1. If f(x) = ∫10/x t^3 dt then: f′(x)= ? and f′(6)= ? 2. If f(x)=∫x^2/1 t^3dt t then f′(x)= ? 3. If f(x)=∫x3/−4 sqrt(t^2+2)dt then f′(x)= ? 4. Use part I of the Fundamental Theorem of Calculus to find the derivative of h(x)=∫sin(x)/−2 (cos(t^3)+t)dt. what is h′(x)= ? 5. Find the derivative of the following function: F(x)=∫1/sqrt(x) s^2/ (1+ 5s^4) ds using the appropriate form of the Fundamental Theorem of Calculus. F′(x)= ? 6. Find the definitive integral: ∫8/5...
DISCRETE MATH: 1. Define f by f(x)= |ln(x)| a) What is the domain of f? b)...
DISCRETE MATH: 1. Define f by f(x)= |ln(x)| a) What is the domain of f? b) Is f 1-1? c) Is f onto the integers? d) What is the range of f? e) Does f have an inverse? If so, find f^(-1) f) Sketch the graph of f