Chapter 12: Q. 64 (page 945)
Solve the exact differential equations in Exercises 63–66.
Short Answer
The solution of given exact differential equation is:
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Chapter 12: Q. 64 (page 945)
Solve the exact differential equations in Exercises 63–66.
The solution of given exact differential equation is:
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Find the directional derivative of the given function at the specified point P in the direction of the given vector. Note: The given vectors may not be unit vectors.
Describe the meanings of each of the following mathematical expressions :
Fill in the blanks to complete the limit rules. You may assume that and exists and that k is a scalar.
Find the directional derivative of the given function at the specified point P in the direction of the given vector. Note: The given vectors may not be unit vectors.
Use Theorem 12.33 to find the indicated derivatives in Exercises 27–30. Express your answers as functions of two variables.
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