Given the two circles x² + y? – 4y + 3 = 0, x? + y? – 2x – 4y – 4 = 0, we can say that O (a) they are tangent (one point of intersection) O (b) they do not intersect and the second is internal to the first O (c) they intersect at four distinct points O (d) they intersect at two distinct points O (e) they do not intersect and the first is internal to the second

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter10: Analytic Geometry
Section10.5: Equations Of Lines
Problem 47E
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Given the two circles
x² + y? – 4y + 3 = 0,
x² + y? – 2x – 4y – 4 = 0,
-
we can say that
(a) they are tangent (one point of intersection)
(b) they do not intersect and the second is internal to the first
(c) they intersect at four distinct points
(d) they intersect at two distinct points
(e) they do not intersect and the first is internal to the second
Transcribed Image Text:Given the two circles x² + y? – 4y + 3 = 0, x² + y? – 2x – 4y – 4 = 0, - we can say that (a) they are tangent (one point of intersection) (b) they do not intersect and the second is internal to the first (c) they intersect at four distinct points (d) they intersect at two distinct points (e) they do not intersect and the first is internal to the second
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