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Example Questions
Example Question #633 : Partial Derivatives
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Explanation:
Example Question #634 : Partial Derivatives
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Example Question #635 : Partial Derivatives
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Example Question #636 : Partial Derivatives
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Example Question #637 : Partial Derivatives
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Example Question #638 : Partial Derivatives
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Example Question #639 : Partial Derivatives
Find the partial derivative of with the respect to
.
Possible Answers:
Correct answer:
Explanation:
Assume that all other variables besides are constants.
Take the derivative of each term accordingly.
Sum all the terms.
The answer is:
Example Question #640 : Partial Derivatives
Find the partial derivative of
.
Possible Answers:
Correct answer:
Explanation:
To find the partial derivative of
, we need to take its derivative with respect to
, which means holding
constant. So we use the power rule
to get
Example Question #641 : Partial Derivatives
Find the partial derivative of
Possible Answers:
Correct answer:
Explanation:
To find the partial derivative of
, we need to take its derivative with respect to
, which means holding
constant. So we get
Example Question #642 : Partial Derivatives
Find the partial derivative of
Possible Answers:
Correct answer:
Explanation:
To find the partial derivative of
, we need to take its derivative with respect to
while holding
constant. We use the chain rule to get
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