Find derivatives for the functions. Assume a, b, c, and k are constants. f(t)=3t^{2}-4t+1

Aneeka Hunt 2021-06-08 Answered
Find derivatives for the functions. Assume a, b, c, and k are constants.
f(t)=3t24t+1
You can still ask an expert for help

Want to know more about Derivatives?

Expert Community at Your Service

  • Live experts 24/7
  • Questions are typically answered in as fast as 30 minutes
  • Personalized clear answers
Learn more

Solve your problem for the price of one coffee

  • Available 24/7
  • Math expert for every subject
  • Pay only if we can solve it
Ask Question

Expert Answer

lamanocornudaW
Answered 2021-06-09 Author has 85 answers
f(t)=(3t24t+1)
3(t2)4(t)+(1)
=6t4
Not exactly what you’re looking for?
Ask My Question

Expert Community at Your Service

  • Live experts 24/7
  • Questions are typically answered in as fast as 30 minutes
  • Personalized clear answers
Learn more

You might be interested in

asked 2021-05-23
Use the given graph to estimate the value of each derivative.(Round all answers to one decimal place.)Graph uploaded below.
(a) f ' (0)1
(b) f ' (1)2
(c) f ' (2)3
(d) f ' (3)4
(e) f ' (4)5
(f) f ' (5)6
asked 2021-03-07
What is the Mixed Derivative Theorem for mixed second-order partial derivatives? How can it help in calculating partial derivatives of second and higher orders? Give examples.
asked 2022-06-22
Compute the inverse function of the following polynomial on [ 0 , 1 ]?
f ( x ) = α x 3 2 α x 2 + ( α + 1 ) x
(where α is within ] 0 , 3 [)
asked 2021-06-04

Find the derivatives of the functions. f(x)=[ln(ex2)]ln[(ex2)]

asked 2022-06-26
Limit lim x ( sin 1 + x sin x )
asked 2022-06-13
Calculating lim x 0 sec ( x ) 1 x 2 sec ( x )
The first thing to do, as I was taught, was to rewrite this in terms of sine and cosine. Since sec ( x ) = 1 cos ( x ) we have
1 cos ( x ) 1 x 2 1 cos ( x )
And that is
1 cos ( x ) cos ( x ) x 2 cos ( x )
Then
( 1 cos ( x ) ) cos ( x ) cos ( x ) x 2
And
( 1 cos ( x ) ) x 2
What was wrong with my procedure?
asked 2021-11-28
Can the functions be added, subtracted, multiplied, and divided except where the denominator is zero to produce new functions?