Loading...
Toggle Menu
Menu
ClassNotes
Search ClassNotes...
Search...
Ctrl
K
Command Palette
Search for a command to run...
Become a Tutor
Toggle layout
Toggle theme
Prepare Standardized Tests
Notes & Solved Past Papers
Shop
Tutors
Company
Conic Sections - Set 1
Home
/
NUST Entrance Test
/
Mathematics
/
Conic Sections
Set 1
MM
Mashaal Masha
Oct 08, 2022
Bookmark
Next
Choose the correct options for the following questions.
Which of the following conic has an eccentricity $0
Bookmark
Difficulty: Easy
A:
Parabola
B:
Hyperbola
C:
Ellipse
D:
Circle
Report issue
View Solution Steps
Eccentricity of the Earth is
Bookmark
Difficulty: Easy
A:
Less than 1
B:
Equal to 1
C:
Greater than 1
D:
Equal to 0
Report issue
View Solution Steps
Which of the following conic has an eccentricity equal to 1.
Bookmark
Difficulty: Easy
A:
Parabola
B:
Hyperbola
C:
Ellipse
D:
Circle
Report issue
View Solution Steps
At how many maximum points can two different conics intersect.
Bookmark
Difficulty: Easy
A:
2
B:
3
C:
4
D:
Infinite points
Report issue
View Solution Steps
Find the focus of the parabola $y^{2}=4x$
Bookmark
Difficulty: Easy
A:
$(1,0)$
B:
$(0,1)$
C:
$(4,0)$
D:
$(0,4)$
Report issue
View Solution Steps
When both nappes of a double-napped cone are intersected by a plane (not passing through the vertex), the cross section produces
Bookmark
Difficulty: Easy
A:
A Hyperbola
B:
A Circle
C:
An Ellipse
D:
A Parabola
Report issue
View Solution Steps
Find the equation of the asymptotes of the hyperbola $\frac {(y+2)^{2}}{16}-\frac {(x-2)^{2}}{9}=1$
Bookmark
Difficulty: Easy
A:
$y=\pm (x-2)-2$
B:
$y=\pm \frac{1}{2} (x-4)+3$
C:
$y=\pm \left(x- \frac{2}{3} \right)$
D:
$y=\pm \frac{4}{3} (x-2)-2$
Report issue
View Solution Steps
Find the eccentricity of the hyperbola $\frac{x^{2}}{4}-\frac{y^{2}}{9}=1$
Bookmark
Difficulty: Easy
A:
$\frac{3}{2}$
B:
$\sqrt{13}$
C:
$\frac {\sqrt{13}}{2}$
D:
$\frac{4}{9}$
Report issue
View Solution Steps
Find the vertex of the parabola $(x-2)^{2} = 4(y+2)$
Bookmark
Difficulty: Easy
A:
$(2,2)$
B:
$(-2,2)$
C:
$(2,-2)$
D:
$(-2,-2)$
Report issue
View Solution Steps
Which of the following is a special form of ellipse when minor and major axes are equal.
Bookmark
Difficulty: Easy
A:
Parabola
B:
Circle
C:
Hyperbola
D:
None of these
Report issue
View Solution Steps
Set 2
→