AI Tutor
High School
SAT
SAT Elite 1500
SAT Tutoring
ACT
ACT Elite 33
ACT Tutoring
University
MCAT
MCAT Elite 515
Med-School Admissions
Pre-Med Tutoring
Pre-Med Plus
LSAT
LSAT Elite 170
LSAT Self-Paced
LSAT Tutoring
DAT
DAT Programs
DAT Elite
DAT Self-Paced
DAT Tutoring
Log in
Get Started for Free
Introduction to Conics
Related Topics
Wize High School Grade 12 Pre-Calculus Textbook > Conics [BC/AB]
Introduction to Conics
5 Activities
Practice: Introduction to Conics
Complete the square for the expression
16
x
2
−
4
x
−
y
2
−
10
y
=
−
4
16x^2-4x-y^2-10y=-4
16
x
2
−
4
x
−
y
2
−
10
y
=
−
4
A)
16
(
x
+
1
8
)
2
−
(
y
−
5
)
2
=
21.25
16\Bigg(x+\dfrac{1}{8}\Bigg)^2-(y-5)^2=21.25
16
(
x
+
8
1
)
2
−
(
y
−
5
)
2
=
21.25
B)
16
(
x
−
1
8
)
2
−
(
y
+
5
)
2
=
21.25
16\Bigg(x-\dfrac{1}{8}\Bigg)^2-(y+5)^2=21.25
16
(
x
−
8
1
)
2
−
(
y
+
5
)
2
=
21.25
C)
16
(
x
−
1
8
)
2
+
(
y
+
5
)
2
=
21.25
16\Bigg(x-\dfrac{1}{8}\Bigg)^2+(y+5)^2=21.25
16
(
x
−
8
1
)
2
+
(
y
+
5
)
2
=
21.25
D)
16
(
x
−
1
8
)
2
+
(
y
−
5
)
2
=
21.25
16\Bigg(x-\dfrac{1}{8}\Bigg)^2+(y-5)^2=21.25
16
(
x
−
8
1
)
2
+
(
y
−
5
)
2
=
21.25
I don't know
Check Submission
More Introduction to Conics Questions:
Conics
The following conic
4
x
2
−
32
x
−
y
2
−
4
y
+
24
=
0
4x^2-32x-y^2-4y+24=0
4
x
2
−
32
x
−
y
2
−
4
y
+
24
=
0
is a:
Introduction to Conics
Practice: Introduction to Conics
Complete the square for the expression
x
2
+
8
x
+
3
y
2
+
81
y
=
10
x^2+8x+3y^2+81y=10
x
2
+
8
x
+
3
y
2
+
81
y
=
10
Introduction to Conics
Practice: Introduction to Conics
Complete the square for the following expression
2
x
2
+
7
x
+
1
2x^2+7x+1
2
x
2
+
7
x
+
1
.
Introduction to Conics
Practice: Introduction to Conics
Complete the square for the following expression
3
x
2
+
9
x
−
15
3x^2+9x-15
3
x
2
+
9
x
−
15
.
Introduction to Conics
Practice: Introduction to Conics
Indicate whether the following represents a parabola, a circle, an ellipse, or a hyperbola.
Introduction to Conics
Practice: Introduction to Conics
Indicate whether the following represents a parabola, a circle, an ellipse, or a hyperbola.