Let W ( s , t ) = F ( u ( s , t ) , υ ( s , t ) ) , where F , u and υ are differentiable, and u ( 1 , 0 ) = 2 υ ( 1 , 0 ) = 3 u s ( 1 , 0 ) = − 2 υ s ( 1 , 0 ) = 5 u t ( 1 , 0 ) = 6 υ t ( 1 , 0 ) = 4 F u ( 2 , 3 ) = − 1 F υ ( 2 , 3 ) = 10 Find W s (1, 0) and W t (1, 0).
Let W ( s , t ) = F ( u ( s , t ) , υ ( s , t ) ) , where F , u and υ are differentiable, and u ( 1 , 0 ) = 2 υ ( 1 , 0 ) = 3 u s ( 1 , 0 ) = − 2 υ s ( 1 , 0 ) = 5 u t ( 1 , 0 ) = 6 υ t ( 1 , 0 ) = 4 F u ( 2 , 3 ) = − 1 F υ ( 2 , 3 ) = 10 Find W s (1, 0) and W t (1, 0).
Solution Summary: The author explains how to find the value of the derivative W_s(1,0) andunderset
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Linear Equation | Solving Linear Equations | What is Linear Equation in one variable ?; Author: Najam Academy;https://www.youtube.com/watch?v=tHm3X_Ta_iE;License: Standard YouTube License, CC-BY