- Show that the equation of the circle passing through (1, 1) and the points of intersection of the circle x² + y² + 13x − 3y = 0 and 2x² + 2y² + 4x −7y - 25 = 0 is 4x² + 4y² + 30x − 13y - 25 = 0. -

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Show that the equation of the circle passing through (1, 1) and
the points of intersection of the circle x² + y² + 13x − 3y = 0
and 2x² + 2y² + 4x − 7y - 25 = 0 is 4x² + 4y² + 30x − 13y – 25 = 0.
-
Transcribed Image Text:Show that the equation of the circle passing through (1, 1) and the points of intersection of the circle x² + y² + 13x − 3y = 0 and 2x² + 2y² + 4x − 7y - 25 = 0 is 4x² + 4y² + 30x − 13y – 25 = 0. -
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