When a function can be written as the sum of two or more functions, the derivati
ID: 2885317 • Letter: W
Question
When a function can be written as the sum of two or more functions, the derivative can be found by adding together the derivatives of each of the component functions.
[ Choose ] Constant Rule Natural Log Rule Constant Multiplier Rule Power Rule e^x Rule Sum Rule Exponential Rule Difference Rule
The derivative of this function is the function itself.
[ Choose ] Constant Rule Natural Log Rule Constant Multiplier Rule Power Rule e^x Rule Sum Rule Exponential Rule Difference Rule
If a function can be written as the difference of two other functions, the derivative is found by writing the difference of the two individual functions.
[ Choose ] Constant Rule Natural Log Rule Constant Multiplier Rule Power Rule e^x Rule Sum Rule Exponential Rule Difference Rule
To find the derivative, multiply by the exponent of the variable and reduce the exponent by one.
[ Choose ] Constant Rule Natural Log Rule Constant Multiplier Rule Power Rule e^x Rule Sum Rule Exponential Rule Difference Rule
Use the reciprocal of the input variable as the derivative.
[ Choose ] Constant Rule Natural Log Rule Constant Multiplier Rule Power Rule e^x Rule Sum Rule Exponential Rule Difference Rule
When a function is multiplied by a constant, take the derivative of the function, then multiply by the constant.
[ Choose ] Constant Rule Natural Log Rule Constant Multiplier Rule Power Rule e^x Rule Sum Rule Exponential Rule Difference Rule
The derivative is always zero.
[ Choose ] Constant Rule Natural Log Rule Constant Multiplier Rule Power Rule e^x Rule Sum Rule Exponential Rule Difference Rule
Multiply the function by the natural logarithm of the base.
[ Choose ] Constant Rule Natural Log Rule Constant Multiplier Rule Power Rule e^x Rule Sum Rule Exponential Rule Difference Rule
Explanation / Answer
When a function can be written as the sum of two or more functions, the derivative can be found by adding together the derivatives of each of the component functions.
Answer : Sum Rule
The derivative of this function is the function itself.
Answer: e^x Rule
If a function can be written as the difference of two other functions, the derivative is found by writing the difference of the two individual functions.
Answer: Difference Rule
To find the derivative, multiply by the exponent of the variable and reduce the exponent by one.
Answer: Power Rule
Use the reciprocal of the input variable as the derivative.
Answer:Natural Log Rule
When a function is multiplied by a constant, take the derivative of the function, then multiply by the constant.
Answer: Constant Multiplier Rule
The derivative is always zero.
Answer: Constant Rule
Multiply the function by the natural logarithm of the base.
Answer: Exponential Rule
Related Questions
drjack9650@gmail.com
Navigate
Integrity-first tutoring: explanations and feedback only — we do not complete graded work. Learn more.