By applying necessary substitutions, the differential equations to the left will be reduced to the differential equations to the right. Match these differential equations. dy +2e²lny dx=0 (Inx+ Arctany) dx X (Arcsin ²x + tan²y) dx √1-x² Arctany dy 1+y² =0 + Arcsinx tany sec2y dy=0 —em cscr cotx dx – (csc+e cscx}e- dy=0 - 2(x + 1)(x² + y² + 2x - 4y) dx + 2(y-2) (x²-y²=2x+4y) dy=0 A u² du + (uv+v²) dv=0 B. (u+v) du-u dv=0 C. (u+v) du-v dv=0 D. (u²-v²) du+uv dv=0 E. u dv+v² du=0 F. (u+v) dv+(u-v) du=0 G. (u+v) du+ (u-v) dv=0 H. (u²+v²) dv+uv du=0 1. (u²+v²) du+uv dv=0 J. v² du+ (u²+uv) dv=0 K. (u-v) du+v dv=0 L. v² dv+ (u²+uv) du=0 M. (u-v) du- v dv=0 N. (u+v) du-(u-v) dv=0 O. u² dv+v du=0
By applying necessary substitutions, the differential equations to the left will be reduced to the differential equations to the right. Match these differential equations. dy +2e²lny dx=0 (Inx+ Arctany) dx X (Arcsin ²x + tan²y) dx √1-x² Arctany dy 1+y² =0 + Arcsinx tany sec2y dy=0 —em cscr cotx dx – (csc+e cscx}e- dy=0 - 2(x + 1)(x² + y² + 2x - 4y) dx + 2(y-2) (x²-y²=2x+4y) dy=0 A u² du + (uv+v²) dv=0 B. (u+v) du-u dv=0 C. (u+v) du-v dv=0 D. (u²-v²) du+uv dv=0 E. u dv+v² du=0 F. (u+v) dv+(u-v) du=0 G. (u+v) du+ (u-v) dv=0 H. (u²+v²) dv+uv du=0 1. (u²+v²) du+uv dv=0 J. v² du+ (u²+uv) dv=0 K. (u-v) du+v dv=0 L. v² dv+ (u²+uv) du=0 M. (u-v) du- v dv=0 N. (u+v) du-(u-v) dv=0 O. u² dv+v du=0
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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