Page 1 Precalculus Name: tº º - Pretest

Name:
/
(5)
(4)
(3)
(2)
II
=
J
Vi+
cK
?\0
4x^-9y^ + 24x-36y-36 = 0
as
3
A hyperbola whose center is at the origin, length of horizontal transverse axis is 14, and length of
conjugate axis is 10.
FT
An ellipse whose center is at the origin, has a vertical major axis, length of minor axis is 6, and
distance between foci is 8.
|k.y - J
12-1 - ? 1 +cil
(7)
A hyperbola whose center is at (-1, -3), length of vertical transverse axis is 18, and distance of foci
from center is 11.
^
(x+o*--*- (j^'^^''^ i^f-^^ <a -
A parabola whose focus is at (-1, -3) and equation of the directrix is y = 1.
Part n: (a) identify the conic section
(b) write the equation in standard
Date:
(c) find the necessary coordinates
(d) graph the equation
Part I : write the standard form equation of each conic section using the given information:
(6)
y^-8x-6y-7 = 0
(1)
An ellipse whose center is at (-1, -3), length of vertical major axis is 22, and length of minor axis is
16.
fx
LX~
?
Precaloulus
Review- Conic Sections Test
Name:
/
(5)
(4)
(3)
(2)
II
=
J
Vi+
cK
?\0
4x^-9y^ + 24x-36y-36 = 0
as
3
A hyperbola whose center is at the origin, length of horizontal transverse axis is 14, and length of
conjugate axis is 10.
FT
An ellipse whose center is at the origin, has a vertical major axis, length of minor axis is 6, and
distance between foci is 8.
|k.y - J
12-1 - ? 1 +cil
(7)
A hyperbola whose center is at (-1, -3), length of vertical transverse axis is 18, and distance of foci
from center is 11.
^
(x+o*--*- (j^'^^''^ i^f-^^ <a -
A parabola whose focus is at (-1, -3) and equation of the directrix is y = 1.
Part n: (a) identify the conic section
(b) write the equation in standard
Date:
(c) find the necessary coordinates
(d) graph the equation
Part I : write the standard form equation of each conic section using the given information:
(6)
y^-8x-6y-7 = 0
(1)
An ellipse whose center is at (-1, -3), length of vertical major axis is 22, and length of minor axis is
16.
fx
LX~
?
Precaloulus
Review- Conic Sections Test
34