Motion In A Straight Line CBSE Questions & Answers
Motion In A Straight Line
This is Physics Class 11 Motion in a Straight Line CBSE Questions & Answers. There are 15 questions in this test with each question having around four answer choices.
Questions & Answers
1
If the position- time graph is a straight line parallel to the time axis
- AThe velocity is constant but non zero
- BThe velocity is increasing
- CThe velocity is zeroCorrect
- DThe velocity is decreasing
2
The average acceleration a over a time interval is defined as
- Athe change of velocity divided by the time intervalCorrect
- Baverage displacement divided by the time interval
- Caverage velocity divided by the time interval
- Daverage speed divided by the time interval
3
Instantaneous acceleration is defined as
- A\({{dx} \over {dt}}\)
- B\({{{d^2}v} \over {d{t^2}}}\)
- C\(\mathop {\lim }\limits_{{\rm{t}} \to 0} {{\Delta v} \over {\Delta t}}\)Correct
- Dv/t
4
For uniformly accelerated motion velocity at time t is given by
- A\(v = {v_0} + 2at\)
- B\(v = t{v_0} + 2a\)
- C\(v = {v_0} + at\)Correct
- D\(v = t{v_0} + a\)
5
For uniformly accelerated motion displacement x at time t is given by
- A\(x = {v_0}t + 2a{t^2}\)
- B\(x = {v_0}t + a{t^2}\)
- C\(x = {v_0}t + {1 \over 2}a{t^2}\)Correct
- D\(x = 2{v_0}t + {1 \over 2}a{t^2}\)
6
For uniformly accelerated motion if displacement is x and the initial velocity is \({v_0}\) the formula for velocity is
- A\({v^2} = v_0^2 + 2ax\)Correct
- B\({v^3} = v_0^2 + 2ax\)
- C\({v^2} = v_0^2 + ax\)
- D\({v^2} = v_0^3 + 2ax\)
7
For motion with uniform acceleration, x-t graph is
- Aa parabolaCorrect
- Ba cubic
- Ca straight line
- Da hyperbola
8
For motion with uniform acceleration, v-t graph is
- Aa straight line inclined to the time axis.Correct
- Ba straight line parallel to the time axis
- Can ellipse
- Da straight line perpendicular to the time axis
9
The area under the velocity-time curve between times \({{\rm{t}}_{\rm{1}}}\) and \({{\rm{t}}_{\rm{2}}}\) is equal to the.
- Adisplacement of the object during that interval of timeCorrect
- Baverage velocity of the object during that interval of time
- Cpath length of the object during that interval of time
- Dvelocity of the object during that interval of time
10
If the velocities of two particles A and B are respectively \({{\rm{v}}_{\rm{A}}}\) and \({{\rm{v}}_{\rm{B}}}\) velocity of object B relative to object A is
- A\({{\rm{v}}_{{\rm{AB}}}} = {\rm{ }}{{\rm{v}}_{\rm{B}}} + {\rm{ }}{{\rm{v}}_{\rm{A}}}\)
- B\({{\rm{v}}_{{\rm{AB}}}} = {\rm{ }} - {{\rm{v}}_{\rm{B}}} + {\rm{ }}{{\rm{v}}_{\rm{A}}}\)
- C\({{\rm{v}}_{{\rm{AB}}}} = {\rm{ }} - {{\rm{v}}_{\rm{B}}} - {\rm{ }}{{\rm{v}}_{\rm{A}}}\)
- D\({{\rm{v}}_{{\rm{AB}}}} = {\rm{ }}{{\rm{v}}_{\rm{B}}} - {\rm{ }}{{\rm{v}}_{\rm{A}}}\)Correct
11
in which of the following examples of motion, can the body be considered approximately a point object?
- Aa tumbling beaker that has slipped off the edge of a table
- Ba spinning top moving on a curved path
- Ca railway carriage moving without jerks between two stationsCorrect
- Da spinning cricket ball that turns sharply on hitting the ground
12
Domestic power supply in India is
- A24 V DC
- B110 V 60 Hz
- C416 V 60 Hz
- D230 V 50 HzCorrect
13
A stone is thrown from the top of a building upward at an angle of 30.0\(^\circ \) to the horizontal and with an initial speed of 20.0 m/s. If the height of the building is 45.0 m, how much time is it in seconds before the stone hits the ground? g =9.8 m / \({\rm{se}}{{\rm{c}}^{\rm{2}}}\)
- A4.32 s
- B4.22 sCorrect
- C4.12 s
- D4.02 s
14
A stone is thrown from the top of a building upward at an angle of 30.0\(^\circ \) to the horizontal and with an initial speed of 20.0 m/s. If the height of the building is 45.0 m, what is the speed in m/sec of the stone just before it strikes the ground?
- A37.9
- B31.2
- C35.9Correct
- D30.9
15
With reference to the figure below which shows a particle moving along a straight line , y axis represents the position and x axis represents time, if \({{\rm{x}}_{\rm{2}}}\) = 290.4m and the velocity at t = 3.8 sec is 130 m/s The instantaneous acceleration at \({{\rm{x}}_{\rm{2}}}\) in m/ \({\rm{se}}{{\rm{c}}^{\rm{2}}}\) is
- A12
- B17
- C10.0Correct
- D14