Range
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An object is projected at an angle of 45∘ with the horizontal. The horizontal range and the maximum height reached will be in the ratio.
1 : 2
2 : 1
1 : 4
4 : 1
Distance between a frog and an insect on a horizontal plane is 9 m. Frog can jump with a maximum speed of √10 m/s . Minimum number of jumps required by the frog to catch the insect is (Take g=10 m/s2)
8
9
7
4
- 125√3 m
- 200√3 m
- 500 m
- 250√3 m
A particle is projected under gravity at an angle of projection 45∘. If for ground projectile motion its range is 36m. Find maximum Height attained by particle in S I units is
9
8
7
6
A ball is thrown upwards at an angle of 60∘ to the horizontal. It falls on the ground at a distance of 90 m. If the ball is thrown with the same initial velocity at an angle 30∘, it will fall on the ground at a distance of
30 m
60 m
90 m
120 m
Four bodies P, Q, R and S are projected with equal velocities having angles of projection 15∘, 30∘, 45∘ and 60∘ with the horizontal respectively. The body having shortest range is
P
Q
R
S
- 90∘
- 60∘
- 45∘
- 30∘
Angle to destroy ships = 45°; Angle for maximum range = 90°
Angle to destroy ships = 30°; Angle for maximum range = 45°
Angle to destroy ships = 60°; Angle for maximum range = 45°
Angle to destroy ships = 90°; Angle for maximum range = 90°
A projectile fired with initial velocity u at some angle θ has a range R. If the initial velocity be doubled at the same angle of projection, then the range will be
2R
R2
R
4R
- 45∘
- 60∘
- 30∘
- 90∘
A ball is thrown from ground level of a field with a speed of 12.0 m/s at an angle of 45∘ with the horizontal. At what distance will it hit the field again? Take g = 10.0 m/s2.
Two particles A & B are projected with same speed so that the ratio of their maximum height reached is 3:1. If the speed of A is doubled without altering other parameters, the ratio of their horizontal ranges is
1:1
2:1
4:1
3:2
A ball is thrown from a point with a speed v0 at an angle of projection θ. From the same point and at the same instant a person starts running with a constant speed v02 to catch the ball. Will the person be able to catch the ball? If yes, what should be the angle of projection
Yes, 60∘
Yes, 30∘
No
Yes, 45∘
- 125√3 m
- 200√3 m
- 500 m
- 250√3 m
- 1:3
- 1:1
- 1:√3
- √3:1
The maximum horizontal range of a projectile is 400 m. The maximum value of height attained by it will be
100 m
200 m
400 m
800 m
- Angle to destroy ships = 45∘; Angle for maximum range = 90∘
- Angle to destroy ships = 30∘; Angle for maximum range = 45∘
- Angle to destroy ships = 60∘; Angle for maximum range = 45∘
- Angle to destroy ships = 90∘; Angle for maximum range = 90∘