Matrices and Calculus: Unit III: Functions of Several Variables
Functions of Several Variables
Introduction | Calculus
There are many practical situations in which a quantity of interest depends on the values of two or more variables.
UNIT - 3 Functions of Several Variables INTRODUCTION There are many practical situations in which a quantity of interest depends on the values of two or more variables. For example (i) the volume of a cylinder is V = πr2h, where r is the radius of the base circle and h is the height of the cylinder. So, V is a function of two variables. (ii) The volume of a rectangular parallelopiped is V = lbh, where 1, b, h are the length, breadth and height. Here V is a function of three variables. Similarly we can have functions of more than two or three variables. But, simplicity, we shall deal with functions of two variables and the arguments and results can be extended for more than two variables.
Matrices and Calculus: Unit III: Functions of Several Variables : Tag: : Introduction | Calculus - Functions of Several Variables
Matrices and Calculus: Unit III: Functions of Several Variables
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Matrices and Calculus
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