Part I a. Find an equation of the parabola with vertex of coordinates (금,3) and 9 39 containing the point of coordinates 10'50, b. Find another equation of the parabola with vertex of coordinates (G,-) (131 3 and containing the point of coordinates 20 '10. C. Find an equation of the circle that has a diameter as the distance between the two vertices of the parabolas found in parts a and b. of the tangent line to the circle found in part c at the pointT

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.3: Hyperbolas
Problem 35E
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Part I
a. Find an equation of the parabola with vertex of coordinates (-,-) and
4.
6.
9 39
containing the point of coordinates (,
10 50
11
b. Find another equation of the parabola with vertex of coordinates (, -=)
131
3.
and containing the point of coordinates (,).
20
10
C. Find an equation of the circle that has a diameter as the distance between
the two vertices of the parabolas found in parts a and b.
d. Find an equation of the tangent line to the circle found in part c at the point T
of tangency of abscissa x =
2.
e. Find an equation of a line tangent to the circle found in part c at the point
(X1, V1) to be Determined Algebraically and parallel to the tangent line
found in part d.
gont to the circle found in partc at the point
Transcribed Image Text:Part I a. Find an equation of the parabola with vertex of coordinates (-,-) and 4. 6. 9 39 containing the point of coordinates (, 10 50 11 b. Find another equation of the parabola with vertex of coordinates (, -=) 131 3. and containing the point of coordinates (,). 20 10 C. Find an equation of the circle that has a diameter as the distance between the two vertices of the parabolas found in parts a and b. d. Find an equation of the tangent line to the circle found in part c at the point T of tangency of abscissa x = 2. e. Find an equation of a line tangent to the circle found in part c at the point (X1, V1) to be Determined Algebraically and parallel to the tangent line found in part d. gont to the circle found in partc at the point
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