여라. (1) f(x, y) = x² + 4y², P(2, 3), Q(2.02, 2.98) (2) f(x, y) = sin (x+y), P(a/2, T/4), %3D Q (67/10, 117/60) (3) S(x, y) = P(2, 2), Q(1.9, 2.1) 1+x+ (4) f(x, y) = In(1 + /x-y), P(9, 3), Q(9.3, 3.2) %3D

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question

Find the full derivative of the function / when (X, y) changes from P to Q.

3. (x, y)가 P에서 Q로 변할 때 함수 /의 전미분을 구하
여라,
(1) f(x, y) = x² + 4y', P(2, 3), Q (2.02, 2.98)
%3D
(2) f(x, y) = sin (x + y), P(a/2, n/4),
%3D
Q(67/10, 117/60)
(3) S(x, y)
Tt PQ, 2), Q(1.9, 2.1)
%3D
1+x+
(4) S(x, y) = In(l + /x – y), P(9, 3), Q(9.3, 3.2)
%3D
Transcribed Image Text:3. (x, y)가 P에서 Q로 변할 때 함수 /의 전미분을 구하 여라, (1) f(x, y) = x² + 4y', P(2, 3), Q (2.02, 2.98) %3D (2) f(x, y) = sin (x + y), P(a/2, n/4), %3D Q(67/10, 117/60) (3) S(x, y) Tt PQ, 2), Q(1.9, 2.1) %3D 1+x+ (4) S(x, y) = In(l + /x – y), P(9, 3), Q(9.3, 3.2) %3D
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