12 Answered Questions for the topic Chain Rule
03/24/21
Finding the Derivative When the Exponent is a Polynomial & a Chain Rule Question
I was blessed with the equation of 597.3(0.9214x+12). I've tried multiple ways to find the derivative, but I keep coming to a couple road blocks.I'm certain that I have to use the chain rule to...
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09/26/19
Compute f'(x) in three different ways
f(x)=(2x^2-5)^21.) multiplying out and then differentiating2.) Using the product rule3.) Using the chain ruleShow that the results coincide
08/18/18
Chain law with functions of several variables
A function 'f' of two variables is said to be homogeneous of degree 'n' if f(tx,ty) = t^n*f(x,y) whenever t > 0.
How can I show that such a function 'f' satisfies the equation: x*(partial...
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Extending Differentiation (Confused...)
VOLUME : A spherical balloon is inflated with gas at the rate of 500 cubic centimeters per minute. How fast is the radius of the balloon increasing at the instant the radius is (a) 30 cm and (b) 60...
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02/08/17
Extending Differentiation
Given that y=1/2x-1 + 1/(2x-1)^2, find the exact value of dy/dx when x=2
How do I solve d/dx e^(2x)(x^2 + 5^x)?
I believe I am supposed to use the chain rule? I am still new to the concept so please, step by step how would I solve this?
Chain Rule Calculus 3
03/10/16
Using chain rule to find formula
Let f(x,y,z) = ex+ysinz, and let x= g(s,t), y=h(s,t), z=k(s,t) and m(s,t)=f(g(s,t),h(s,t),k(s,t)). Find a formula for mst using the chain rule and verify that your answer is symmetric in s and t.
01/16/16
Using chain rule and product/quotient rule, find derivative of sin(3x^2)/x when x=(squareroot of pi)
sin(3x^2)x^-1
this is how far I got. when do I sub in √pi ?
what do I do next?
Chain Rule
02/12/15
I'm having trouble approaching this problem. The problem says: differentiate with respect to t: y=bcost+t^2sint.
The chain rule has been giving me problems. Maybe some tips on carrying the chain rule through?
10/30/14
let h(x)=f(g(x)). Find: (a) h'1 (b) h'(2) (c) h'(3)
Need help
let h(x)=f(g(x)). Find: (a) h'1 (b) h'(2) (c) h'(3)
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