a) Given the parametric (8) UT UTMtion Find the equivalent Cartesian equation and sketch its graph. CTM TM x=1-sint, y = cos(2TM BU mm. TM TM UTM

Advanced Engineering Mathematics
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Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
Section: Chapter Questions
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QUESTION
JTM 4) Given the parametric e
TMOUTA
Find the comivalent Cartesian equation
JTM UTM
b) A polar graph has thTM UTM
i. Test all
OUTtion UTM UTM
x=1-sint, y = cos(TM UTM UTM
sketch its graph.
JTM UTM
JTM UUTM
equation r =
= 3√cos(20). UTM UTM UTM
the symmetries to the equation.
FM
UTM
Sketch the graph r
intersection points. M
ii. Using part (i), sketch the graph on the given polar grid by showing at least
four points on the graph.
UTM UTM
UTM
UTM
on the same polar grid in
UTM
r= 2 cos 8 on r
UTM
UTM 8. Hence, find all the
TM
Transcribed Image Text:QUESTION JTM 4) Given the parametric e TMOUTA Find the comivalent Cartesian equation JTM UTM b) A polar graph has thTM UTM i. Test all OUTtion UTM UTM x=1-sint, y = cos(TM UTM UTM sketch its graph. JTM UTM JTM UUTM equation r = = 3√cos(20). UTM UTM UTM the symmetries to the equation. FM UTM Sketch the graph r intersection points. M ii. Using part (i), sketch the graph on the given polar grid by showing at least four points on the graph. UTM UTM UTM UTM on the same polar grid in UTM r= 2 cos 8 on r UTM UTM 8. Hence, find all the TM
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