All Calculus 2 Resources
Example Questions
Example Question #91 : First And Second Derivatives Of Functions
Find the derivative of the function:
The derivative of the function is equal to
and was found using the following rules:
, ,
Example Question #92 : First And Second Derivatives Of Functions
Find the derivative of the function:
The derivative of the function is equal to
and was found using the following rules:
, ,
Example Question #93 : First And Second Derivatives Of Functions
Find the derivative of the function:
The derivative of the function is equal to
and was found using the following rules:
, ,
Example Question #94 : First And Second Derivatives Of Functions
Find the derivative of the function:
The derivative of the function is equal to
and was found using the following rules:
, , ,
Example Question #91 : First And Second Derivatives Of Functions
Find the derivative of the function:
The derivative of the function is equal to
and was found using the following rules:
, ,
Example Question #92 : First And Second Derivatives Of Functions
Find the derivative of the function:
The derivative of the function is equal to
and was found using the following rules:
, ,
Note that the square root itself is the "outer" function when using the first rule, the chain rule.
Example Question #93 : First And Second Derivatives Of Functions
Find the derivative of the function:
The derivative of the function is equal to
and was found using the following rules:
, , ,
Example Question #94 : First And Second Derivatives Of Functions
Find the second derivative of the function:
The derivative of the function is equal to
and was found using the following rules:
, ,
Example Question #1424 : Calculus Ii
Find the derivative of the function:
The derivative of the function is equal to
and was found using the following rules:
, ,
Note that all of the radicals act as "outer" functions when using the first rule, the chain rule.
Example Question #95 : First And Second Derivatives Of Functions
Find the derivative of the function:
The derivative of the function is equal to
and was found using the following rules:
,, , ,