(a) Identify if the given differential equation is linear, separable, exact or bernoulli. (b) Solve each for the solution curve. Show all steps. (c) For (2) and (3), use Desmos to graph the solution curve, label at least 2 points and include the graphs. dy (1) dr = py – 2ry y(0) = a Where p and a are constants. 1 (2) z'y dr +r dy = 0; y(1) = 5 %3D 1 (3) sin(x); (0, e) (We can leave (2) implicitly defined.) %3D e*y

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section: Chapter Questions
Problem 18T
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(a) Identify if the given differential equation is linear, separable, exact or bernoulli.
(b) Solve each for the solution curve. Show all steps.
(c) For (2) and (3), use Desmos to graph the solution curve, label at least 2 points
and include the graphs.
dy
(1)
= py – 2ry y(0) = a Where p and a are constants.
dr
1
(2) z'y dr +r dy = 0; y(1) = 5
1
(3)
sin(z); (0, e) (We can leave (2) implicitly defined.)
e*y
Transcribed Image Text:(a) Identify if the given differential equation is linear, separable, exact or bernoulli. (b) Solve each for the solution curve. Show all steps. (c) For (2) and (3), use Desmos to graph the solution curve, label at least 2 points and include the graphs. dy (1) = py – 2ry y(0) = a Where p and a are constants. dr 1 (2) z'y dr +r dy = 0; y(1) = 5 1 (3) sin(z); (0, e) (We can leave (2) implicitly defined.) e*y
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