Questions LLC
Login
or
Sign Up
Ask a New Question
Mathematics
Calculus
Find f' for each of the following where g and k are differentiable functions:
f=(g^3)(k^2)
1 answer
f'= 3g*g'*k^2+ 2k*k'*g^3
check that.
You can
ask a new question
or
answer this question
.
Similar Questions
Assuming that f and g are functions differentiable at a (though we do not know their formulas). Prove that f +g is
Top answer:
we know these limits exist as h->0: (f(a+h)-f(a))/h (g(a+h)-g(a))/h sum of limits is thus
Read more.
find f' for each of the following where g and k are differentiable functions.
F= g{sq.rt. of k(x^2)}
Top answer:
To find the derivative of the function F = g(sqrt(k(x^2))), we can apply the chain rule. First,
Read more.
In the problem, x and y are differentiable functions of t. Find dx/dt when x = 3, y = 4, and dy/dt= 2.
x^2 + y2^2= 25
Top answer:
I did the other one, you can find the x component of your speed around the circle.
Read more.
In the problem, x and y are differentiable functions of t. Find dx/dt when x = 3, y = 4, and dy/dt= 2.
x^2 + y2^2= 25
Top answer:
To find dx/dt, we need to differentiate the equation x^2 + y^2 = 25 with respect to t. 1. Start by
Read more.
In the problem, x and y are differentiable functions of t. Find dx/dt when x = 3, y = 4, and dy/dt= 2.
x^2 + y2^2= 25
Top answer:
x dx/dt + y dy/dt = 0 Now just plug in your numbers.
Read more.
Suppose f and g are functions that are differentiable at x=1 and that f(1)= 2, f'(1)= -1, g(1)= -2, and g'(1)= 3. Find the value
Top answer:
I figured it out myself. Thanks anyways.
Read more.
Suppose f and g are functions that are differentiable at x = 1 and that f(1) = 2, f '(1) = -1, g(1) = -2, and g '(1) = 3. Find
Top answer:
To find the derivative of h(x), we can use the product rule. The product rule states that if we have
Read more.
In the problem, x and y are differentiable functions of t. Find dx/dt when x = 9, y = 2, and dy/dt= 2.
x^3y^2 = 2916
Top answer:
f(x,y) = x^3y^2 df = (df/dx) dx + (df/dy) dy df/dt=(df/dx) dx/dt + (df/dy) dy/dt but f is a constant
Read more.
Given f and g are differentiable functions and
f(a)=-4, g(a)=c, g(c)=10, f(c)=15 f'(a)=8, g'(a)=b, g'(c)=5, f'(c)=6 If
Top answer:
To find h'(a), the derivative of h(x) with respect to x evaluated at a, you can use the chain rule.
Read more.
Assume that x and y are differentiable functions of t. Find dy/dt using the given values.
xy=x+4 for x=4, dx/dt=-5 a. 0.20 b.
Top answer:
from xy = x + 4 x dy/dt + y dx/dt = dx/dt + 0 when x = 4 , in original 4y = 4+4 y = 2 so when x=4,
Read more.
Related Questions
Which of the following functions is continuous but not differentiable at x = 1?
Functions: I.y=3√x-1 II.y={x^2,x≤1 2x,x>1
At x = 3, the function given by f(x) = { x² , x<3} ; {6x-9 , x ≥ 3} is
a. continuous but not differentiable. b. differentiable
Suppose f is a one-to-one, differentiable function and its inverse function f^−1 is also differentiable. One can show, using
Decide if the following function f(x) is differentiable at x=0. Try zooming in on a graphing calculator, or calculating the
if u and v are differentiable functions, then does d(uv) = dudv
Let g and h be any two twice-differentiable functions that are defined for all real numbers and that satisfy the following
The point (1/3,1/4) lies on the terminal side of an angle.
Find the exact value of the six trig functions, and explain which
Unicellular cells must carry out ___ of life.(1 point)
Responses specific functions specific functions a few functions a few
Unicellular cells must carry out ___ of life.(1 point)
Responses a few functions a few functions specific functions specific
Sorry I had to repost, I left somethings out.
Can you please check my answers? For the given functions f and g, find the
