Use this technique in solving this Bernoulli problem in the first picture to the Bernoulli problem given to the second picture.Based on the book, the final answer should be: tan(x+y) - sec(x+y) = x+c Given equation is,dy= sin(x + y)dx Bernoulli DEWhen y is the dependent variable:When x is the dependent variable:dydx+ P(x)y = Q(x) · y" (std form)+ P(y)x = Q(y) · x" (std form)dxdyn = Rn # 0n + 1n = Rn + 0n + 1Substitution Techniquev = yl-nSubstitution Techniquev = x1-n

Given equation is: dydx=sin(x+y)Let x+y=t⇒1+dydx=dtdx⇒1+sin(x+y)=dtdx Put x+y=t, we…

Answered: Given equation is dy - sin(x + y) dx

Trigonometry (MindTap Course List)

10th Edition

ISBN:9781337278461

Author:Ron Larson

Publisher:Ron Larson

Chapter6: Topics In Analytic Geometry

Section6.2: Introduction To Conics: parabolas

Problem 4ECP: Find an equation of the tangent line to the parabola y=3x2 at the point 1,3.

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Use this technique in solving this Bernoulli problem in the first picture to the Bernoulli problem given to the second picture.

Based on the book, the final answer should be: tan(x+y) - sec(x+y) = x+c

Bernoulli DE
When y is the dependent variable:
When x is the dependent variable:
dy
dx
+ P(x)y = Q(x) · y" (std form)
+ P(y)x = Q(y) · x" (std form)
dx
dy
n = R
n # 0
n + 1
n = R
n + 0
n + 1
Substitution Technique
v = yl-n
Substitution Technique
v = x1-n

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