1 |
Sin 90° = ______ |
-1
0
1
Undefined
|
2 |
Cos 0° = ______ |
-1
0
1
Undefined
|
3 |
Cos 60° = ______ |
1
2
1/2
3
|
4 |
Cosec 60° = ______ |
|
5 |
Tan 30° = _____ |
|
6 |
Sec 30° = ______ |
|
7 |
Cot 45° = ______ |
|
8 |
Sin 45° = ______ |
|
9 |
|
I quadrant
II quadrant
III quadrant
IV quadrant
|
10 |
|
I quadrant
II quadrant
III quadrant
IV quadrant
|
11 |
|
I quadrant
II quadrant
III quadrant
IV quadrant
|
12 |
|
I quadrant
II quadrant
III quadrant
IV quadrant
|
13 |
|
|
14 |
|
-1
0
1
None of these
|
15 |
|
-1
0
1
None of these
|
16 |
|
|
17 |
The equation of the circle with centre (5, -2) and radius 4 is |
(x-5)<sup>2</sup>+ (y+2)<sup>2</sup>= 16
(x-5)<sup>2</sup>+ (y+2)<sup>2</sup>= 4
(x-5)<sup>2</sup>+ (y-2)<sup>2</sup>= 16
(x-5)<sup>2</sup>+ (y-2)<sup>2</sup>= 4
|
18 |
The equation of the circle witch centre (-3, 5) and radius 7 is |
(x-3)<sup>2</sup>+ (y+5)<sup>2</sup>= 7<sup>2</sup>
(x-3)<sup>2</sup>+ (y-5)<sup>2</sup>= 7<sup>2</sup>
(x+3)<sup>2</sup>+ (y+5)<sup>2</sup>= 7<sup>2</sup>
(x+3)<sup>2</sup>+ (y-5)<sup>2</sup>= 7<sup>2</sup>
|
19 |
The equation of the circle with centre origin and radius r is |
x<sup>2</sup>+ y<sup>2</sup>= 1
x<sup>2</sup>+ y<sup>2</sup>= r<sup>2</sup>
x<sup>2</sup>+ y<sup>2</sup>= 0
x<sup>2</sup>- y<sup>2</sup>= r<sup>2</sup>
|
20 |
The equation of the circle with centre (-h, -k) and radius r is |
(x +h)<sup>2</sup>+ (y+k)<sup>2</sup>= r<sup>2</sup>
(x +h)<sup>2</sup>+ (y-k)<sup>2</sup>= r<sup>2</sup>
(x -h)<sup>2</sup>+ (y+k)<sup>2</sup>= r<sup>2</sup>
(x -h)<sup>2</sup>+ (y-k)<sup>2</sup>= r<sup>2</sup>
|
21 |
|
|
22 |
|
0
1
-1
2
|
23 |
|
|
24 |
The equation of the circle with centre (h, k) and radius r is |
(x+ h)<sup>2</sup>+ (y+ k)<sup>2</sup>= r<sup>2</sup>
(x+ h)<sup>2</sup>+ (y - k)<sup>2</sup>= r<sup>2</sup>
(x - h)<sup>2</sup>+ (y+ k)<sup>2</sup>= r<sup>2</sup>
(x - h)<sup>2</sup>+ (y - k)<sup>2</sup>= r<sup>2</sup>
|
25 |
The constant distance of all points of the circle from its centre is called the |
radius of the circle
secant of the circle
chord of the circle
diameter of the circle
|
26 |
The fixed point from which all the points of a circle are equidistant is called the |
chord of the circle
centre of the circle
diameter of the circle
radius of the circle
|
27 |
|
|
28 |
If the cutting plane is parallel to the axis of the cone and intersects both of its nappes, then the curve of intersection is |
an ellipse
a hyperbola
a circle
a parabola
|
29 |
|
I and II quadrants
I and III quadrants
II and III quadrants
II and IV quadrants
|
30 |
If the intersecting plane is parallel to a generator of the cone, but intersects its one nappe only, the curve obtained is |
an ellipse
a hyperbola
a circle
a parabola
|