All Calculus 1 Resources
Example Questions
Example Question #711 : How To Find Differential Functions
Find the derivative:
Answer not listed
If , then the derivative is .
If , the the derivative is .
If , then the derivative is .
If , then the derivative is .
There are many other rules for the derivatives for trig functions.
If , then the derivative is . This is known as the chain rule.
In this case, we must find the derivative of the following:
That is done by doing the following:
Therefore, the answer is:
Example Question #711 : How To Find Differential Functions
Find the derivative:
Answer not listed
If , then the derivative is .
If , the the derivative is .
If , then the derivative is .
If , then the derivative is .
There are many other rules for the derivatives for trig functions.
If , then the derivative is . This is known as the chain rule.
In this case, we must find the derivative of the following:
That is done by doing the following:
Therefore, the answer is:
Example Question #711 : Other Differential Functions
Find the first derivative of .
None of the other answers
We need to differentiate term by term, applying the power rule,
This gives us
Example Question #901 : Differential Functions
Find the first derivative of
None of the other answers.
We need to differentiate term by term, applying the power rule,
This gives us
Example Question #902 : Differential Functions
Find the derivative.
Use the power rule to find this solution.
Therefore, the derivative is
Example Question #903 : Differential Functions
Find the derivative.
The derivative of a constant is always 0.
Example Question #904 : Differential Functions
Find the derivative.
Use the power rule to find the derivative.
Example Question #905 : Differential Functions
Find the derivative.
Use the power rule to find the derivative.
Thus, the derivative is
Example Question #906 : Differential Functions
Find the derivative.
Use the power rule to find this derivative.
Thus, the derivative is
Example Question #907 : Differential Functions
Find the derivative.
Recall that the derivative of a constant is zero.