Solve the problem. Find the tangent line(s) at the pole for the curve r= 8 sin 30, 0 << = (y=√³x), 0 = (y = √³x), 0 = = (x - H - 3 (y=1/³x 특x. 0 = 플 (X) x), 0 = (x = 0), 0 = ₁ -57 (y = -√3x) (y = √3x), 0 = 2 (y = -√3x) e = 0 (y=0), 0 = (x = 0), 0 = 2 (y = -√3x) 8 = 0 0 = 0 (y=0), 0 = K

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Solve the problem.
Find the tangent line(s) at the pole for the curve r = 8 sin 30, 0 <<
e-(y-√3x), 0-₁(y-√3x). 0 =
=
=
0
=
E|N
(x = 0)
00=(y=x), 0 = (x = 0). 6 = 5 (y = -√3x)
e
6
>
က
Oe=0(y=0), 0 = (y = √√3x), 0 = 2 (y = -√√3x)
3
27
e = 0 (y=0). e= (x = 0), e = (y = -√3x)
3
h
Transcribed Image Text:Solve the problem. Find the tangent line(s) at the pole for the curve r = 8 sin 30, 0 << e-(y-√3x), 0-₁(y-√3x). 0 = = = 0 = E|N (x = 0) 00=(y=x), 0 = (x = 0). 6 = 5 (y = -√3x) e 6 > က Oe=0(y=0), 0 = (y = √√3x), 0 = 2 (y = -√√3x) 3 27 e = 0 (y=0). e= (x = 0), e = (y = -√3x) 3 h
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