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Solve the equation y' + a = eax +)csc(ax+y), where a is a real number Select one: a. e-(x +y)[cos(ax+y)+sin(ax+y)]= - 2x+c b. eax+y)[cos(ax+y)+sin(ax+y)]= ax+c C. e-(ax +y)[cos(ax+y)sin(ax +y)]= cx d. e (ax+y)[cos(ax+y)– sin(ax+y)]= x+ c e. eax +y)[cos(ax+y)sin(ax + y)]= cx O f.ea+y[cos(ax+y)– sin(ax + y)]= -x+c

Solve the equation y' + a = eax +)csc(ax+y), where a is a real number Select one: a. e-(x +y)[cos(ax+y)+sin(ax+y)]= - 2x+c b. eax+y)[cos(ax+y)+sin(ax+y)]= ax+c C. e-(ax +y)[cos(ax+y)sin(ax +y)]= cx d. e (ax+y)[cos(ax+y)– sin(ax+y)]= x+ c e. eax +y)[cos(ax+y)sin(ax + y)]= cx O f.ea+y[cos(ax+y)– sin(ax + y)]= -x+c

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.3: The Addition And Subtraction Formulas
Problem 71E
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Solve the equation y' + a= ex +)csc(ax+y), where a is a real number Select one: a. e (ax+)[cos(ax+y)+sin(ax + y)]= - 2x+c O b.ex+y)[cos(ax+y)+sin(ax+ y)]= ax+c c. e-(ax + y)[cos(ax+y)sin(ax+y)]= cx %3D d. e-(ax+y)[cos(ax+y)– sin(ax+ y)]=x+c O e.eax +y)[cos(ax+y)sin(ax + y)]= cx O f.eax+y[cos(ax+y)– sin(ax+y)]= – x+c
Transcribed Image Text:Solve the equation y' + a= ex +)csc(ax+y), where a is a real number Select one: a. e (ax+)[cos(ax+y)+sin(ax + y)]= - 2x+c O b.ex+y)[cos(ax+y)+sin(ax+ y)]= ax+c c. e-(ax + y)[cos(ax+y)sin(ax+y)]= cx %3D d. e-(ax+y)[cos(ax+y)– sin(ax+ y)]=x+c O e.eax +y)[cos(ax+y)sin(ax + y)]= cx O f.eax+y[cos(ax+y)– sin(ax+y)]= – x+c
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