InterviewSolution
This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your knowledge and support exam preparation. Choose a topic below to get started.
| 351. |
A body falling for 2 sec. covers a distance ‘s’ equals to that covered in next second. If g = 10 m/s2 , s = A) 30 m B) 10 m C) 60 m D) 20 m |
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Answer» Correct option is A) 30 m |
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| 352. |
Which quantity : mass or weight, does not change by change of place ? |
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Answer» The mass of a body is constant and it does not change by changing the position of the body. |
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| 353. |
A particle is moving in a circle of diameter `5m`. Calculate the distance covered and the displacement when it completes `3 ` revolutions. |
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Answer» Correct Answer - `15 pi` metre ; zero Here, diameter , `d = 5 m` Distance covered in `3` revolutions ` = 3 xx 2 pi r = 3 xx pi d = 15 pi metre` Displacement ` = 0` , as final position coincides with the initial position. |
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| 354. |
In a along distance race, the athletes were expected to take four rounds of the track such that the line of finish was same as the line of start . Suppose the length of the track was `200 m`. (a) What is the total distance to be covered by the athletes ? (b) What is the displacement of the athletes when they touch the finish line? ( c ) Is the motion of the athletes uniform or non -uniform? (d) Is the displacement of an athlete and the distance moved by him at the end of the race equal? |
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Answer» Correct Answer - (a) `800 m` , (b) zero ,( c ) non - uniform , (d) No (a) Distance covered ` = 4 xx 200 = 800 m`. (b) Displacement `= 0 , as athletes finish at the starting line. ( c ) Motion is non - uniform as the direction is changing . (d), No, displacement and distance covered are not equal. |
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| 355. |
A body is moving with a velocity of `15 m//s`. If the motion is uniform , what will be the velocity after `10 s` ? |
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Answer» Correct Answer - `15 m//s` As the motion is uniform , remains the same all instants of time , i.e ., ` v = u = 15 m//s` |
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| 356. |
A particle (A) is dropped from a height and another particles (B) is thrown into horizontal direction with speed of 5m/s sec from the same height. The correct statement isA. both particles will reach at ground simultaneouslyB. both particles will reach at ground with same speedC. particle (A) will reach at ground first with respect to particle (B)D. particle (B) will reach at ground first with respect to particle (A) |
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Answer» Correct Answer - A For both cases `t = sqrt((2h)/(g)) =` constant. Because vertical downward component of velocity will be zero for both the particles. |
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| 357. |
There are two angles of projection for which the horizontal range is the same. Show that the sum of the maximum heights for these two angles is independent of the angle of projection. |
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Answer» There are two angles of projection `alpha` and `90^(@) - alpha` for which the horizontal range R is same. Now, `H_(1) = (u^(2) sin^(2) theta)/(2//g)` and `H_(2) = (u^(2) sin^(2) (90^(@)- theta))/(2//g) = (u^(2) cos^(2) theta)/(2//g)` Therefore, `H_(1) + H_(2) = (u^(2))/(2g) (sin^(2) theta + cos^(2) theta) = (u^(2))/(2g)` Clearly the sum of the heights for the two angles of projection is independent of the angles of projection. |
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| 358. |
Find the angle of projection of a porjectile for which for horizontal range and maximum height are equal. |
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Answer» Given, `R = H` `:. (u^(2) sin 2 theta)/(g) = (u^(2) sin^(2) theta)/(2g)` or `2 sin theta cos theta = (sin^(2) theta)/(2)` or `(sin theta)/(cos theta) = 4` or `tan theta =4` `:. Theta = tan^(-1)(4)` |
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| 359. |
A projectile has a range of `40 m` and reaches a maximum height of `10 m`. Find the angle at which the projectile is fired. |
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Answer» Range of a projectile `R = (u_(0)^(2) sin 2 theta_(0))/(g) = 40 m` `H = (u_(0)^(2) sin^(2) theta_(0))/(2g) = 10m` Dividing the two, we get`, (2(sin 2theta_(0)))/(sin^(2) theta_(0)) = 4` `(4 sin theta_(0) cos theta_(0))/(sin^(2) theta_(0)) = 4` `rArr tan theta_(0) = 1 rArr theta_(0) = 45^(@)` |
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| 360. |
A projectile fired from the ground follows a parabolic path. The speed of the projectile is minimum at the top of its path. |
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Answer» ` T.E. = P. E. + K.E.` ` T.E. = constant` At `P` , `K.E`. is minimum and `P.E.` is maximum . Since `K.E`. is minimum speed is also minimum . |
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| 361. |
What is motion ? Write its different types. |
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Answer» Motion – The change in the position of an object with time is called as motion. Types of Motion : 1. Straight line motion 2. Circular motion 3. Rotational motion 4. Vibratory motion 5. Periodic motion |
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| 362. |
Motion of the spinning top is(a) Rotational motion (b) Circular motion (c) Vibratory motion (d) Linear motion |
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Answer» (a) Rotational motion |
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| 363. |
In present day parks, there are many instruments of playing games. What types of motion do they show ? |
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| 364. |
What is the difference between the motion of a spinning top and the motion of the bull of a bull – crusher ? |
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Answer» The motion of a spinning top is rotational motion while the motion of the bull of a bull – crusher is circular motion. |
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| 365. |
Explain periodic motion with the help of examples. |
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Answer» The type of motion which repeats itself after a certain period of time is called as periodic motion. Examples: 1. Motion of the pendulum of a clock 2. Children swimming on a swing. |
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| 366. |
How can you measure the length of a curved line ? Explain step by step. |
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Answer» To measure the length of a curved line ‘AB’ we take a long thread. We take one end of the thread and put it on the point ‘A’ of the curved line. Now, we move the thread along the curved line and hold the other end of the thread when it reaches the point ‘B’ . Now, we stretch the thread along a meter ruler and measure it. This is the length of the curved line. |
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| 367. |
Give two examples of a straight line motion. |
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Answer» 1. Stone falling from a height. 2. Car running on a straight road. |
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| 368. |
Can you tell some more examples of straight line motion ? |
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Answer» Examples of straight line motion 1. Motion of a car on a straight road. 2. Trains moving on a straight track 3. Children sliding on a slide |
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| 369. |
What type of motion is exhibited by a swing when you are swinging on it ? |
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Answer» Periodic motion |
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| 370. |
You may have enjoyed sliding on slides, swinging on swings, and also rotating in giant wheels in fairs. Do they perform same type of motion ? |
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Answer» No, they perform different types of motions. Straight line motion, periodic motion and circular motion. |
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| 371. |
A ball is thrown at different angles with the same speed `u` and from the same points and it has same range in both the cases. If `y_1 and y_2` be the heights attained in the two cases, then find the value of `y_1 + y_2`.A. `(u^(2))/(g)`B. `(2u^(2))/(g)`C. `(u^(2))/(2g)`D. `(u^(2))/(4g)` |
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Answer» Correct Answer - C `y_(1)+y_(2) = (u^(2)sin^(2)theta)/(2g) + (u^(2)sin^(2)(90^(@)-theta))/(2g) = (u^(2))/(2g)` `tan phi = (sin^(2)theta)/(2sin theta cos theta) = (tan theta)/(2)` |
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| 372. |
From the groups B and C, choose the proper words, for each of the words in group A.ABCWorkNewtoncrgForceMetrecmDisplacementJouledyne |
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| 373. |
Observe the figure and answer the questions.Sachin and Sarneer started on a motorbike from place A, took the turn at 13, did a task at C, travelled by the route CD to D and then went on to E. Altogether, they took one hour for this journey. Find out the actual distance traversed by them and the displacement from A to E. From this, deduce their speed. What was their velocity from A to E in the direction AE’? Can this velocity be called average velocity? |
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Answer» 1. Actual distance = \(\overline{AB}+\overline{BC}+\overline{CD}+\overline{DE}\) = 3 + 4 + 5 + 3 Actual distance = 15 km 2. Displacement = \(\overline{AB}+\overline{BD}+\overline{DE}\) = 3 + 3 + 3 Displacement = 9 km 3. Speed = \(\frac{Distance\,travelled}{Total\,time}\) Distance = 15 km = 15 × 1000 = 15000 m Time = 1 hr = 1 × 60 × 60 = 3600 sec. s = \(\frac{15000}{3600}\) or s = \(\frac{15\,km}{1\,hour}\) = 15km/hour = 4.16 m/sec. or 15 km/hour 4. Velocity = \(\frac{Distance\,travelled}{Total\,time}\) Displacement = 9 km = 9 × 1000 = 9000 m Time = 1 hr = 1 × 60 × 60 = 3600 sec V = \(\frac{9000}{3600}\) or V = \(\frac{9\,km}{1\,hour}\) = 9 km/hour = 2.5 m/sec. or 9 km/hour 5. Yes, this velocity can be called as average velocity. |
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| 374. |
Fill in the blanks with the proper words from the brackets.(stationary, zero, changing, constant, displacement, velocity, speed. acceleration, stationary but not zero. increase)i. If a body traverses a distance in direct proportion to the time, the speed of the body is ………… .ii. If a body is moving with a constant velocity, its acceleration is ………… .iii. ………… is a scalar quantity.iv. …………….. is the distance traversed by a body in a particular direction in unit time. |
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Answer» i. constant ii. zero iii. Speed iv. Velocity |
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| 375. |
a) What is a vector? Give example. b) What is a scalar? Give example. |
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Answer» a) Vector :The physical quantity which is specified with magnitude and direction is called a vector. Eg : Displacement, velocity are vectors. b) Scalar : The physical quantity which does not require any direction for its specification is called ‘scalar’. Eg : Distance, time are scalars. |
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| 376. |
The figure shows an x-t graph of a particle moving along a straight line. What is the sign of the acceleration during the intervals OA, AB, BC, and CD? |
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Answer» a) From the graph we can infer that in the interval OA, it’s almost a straight line with a positive slope. Therefore velocity is positive that is with increase in time distance also increases and thus acceleration is also positive as well as uniform. b) In the interval AB, the line has a negative slope as with increase in time distance decreases. Here velocity is negative and it shows retardation. c) BC represents more downfalls in the slope of the line which means velocity will become more negative and hence it shows retardation with greater magnitude than AB. d) CD shows that with increase in time distance is increasing again with a positive slope. Therefore velocity is positive which implies acceleration is also positive. |
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| 377. |
A body starts rolling over a horizontal surface with an initial velocity of `0.5 m//s^(2)`. Due to friction , its velocity decreases at the rate of `0.05 m//s^(2)`. How much time will it take for the body to stop? |
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Answer» Correct Answer - `10 s` Here, ` u = 0 = 0.5 m//s^(2) , a = - 0.05 m//s^(2) , v = 0 , t = ?` From `a = ( v - u)/( t) , t = ( v - u)/( a) or t = ( 0 - 0.5)/(-0.05) = 10 s` |
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| 378. |
A body starts to slide over a horizontal surface with an initial velocity of 0.5 m/s. Due to friction, its velocity decreases at the rate 0.105 m/s2 . How much time will it take for the body to stop? |
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Answer» Using the first equation of motion: v = u + at where: v = final velocity = 0 m/s u = initial velocity = 0.5 m/s a = acceleration = -0.105 m/s2 t = time = ?? v = u + at 0 = 0.5 - 0.105 x t0.105 x t = 0.5 t =\(\frac{0.5}{0.105}\) s =4.76 s |
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| 379. |
A train starting from rest moves with a uniform acceleration of 0.2 m/s2 for 5 minutes. Calculate the speed acquired and the distance travelled in this time. |
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Answer» Initial velocity, u = 0 m/s Final velocity, v = ? Acceleration, a = 0.2 m/s2 Time, t = 5 min = 300 s v = u + at = 60 m/s |
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| 380. |
Name the two quantities, the slope of whose graphs gives (i) Speed (ii) Acceleration. |
| Answer» (a) Distance and Time (b) Speed (or Velocity) and Time | |
| 381. |
A bus moving along a straight line at 20 m/s undergoes an acceleration of 4 m/s2. After 2 seconds, its speed will be: a) 8 m/s b) 12 m/s c) 16 m/s d) 28 m/s |
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Answer» The correct answer is d) 28 m/s |
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| 382. |
Study the velocity-time graph and calculate.(i) the acceleration from A to B. (ii) the acceleration from B to C. (iii) the distance covered in the region ABE. (iv) the average velocity from C to D. (v) the distance covered in the region BCFE. |
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Answer» (i) Acceleration from A to B = \(\frac{change\,in\,velocity}{change\,in\,time}\)= \(\frac{25-0}{3-0}\)= 8.33 m/s2 (ii) Acceleration from B to C = \(\frac{15-25}{4-3}\)= -10 m/s2 (iii) Distance covered in the region ABE = \(\frac12\)× base × height = × 3s × 25 m/s = 37.5 m (iv) Average velocity from C to D = \(\frac{initial\,velocity\,+\,final\,velocity}{2}\) = \(\frac{15-0}{2}\)= 7.5 m/s (v) Distance covered in the region BCFE =\(\frac12\) × sum of parallel sides x distance between them =\(\frac12\) × ( 25+15) × 1 = 20 m |
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| 383. |
The area under a speed-time graph represents a physical quantity which has the unit of: a) m b) m2 c) m.s-2 d) m.s-2 |
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Answer» The correct answer is b) m2 |
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| 384. |
Four cars `A, B` and `C` are moving on a levelled road. Their distance versus time graphs are shown in Fig. Choose the correct statement A. car A is faster than car D.B. car B is the slowest.C. car D is faster than the car CD. car C is the slowest |
| Answer» Correct Answer - B | |
| 385. |
Say whether True or False, correct the false 1 statement:i. C.G.S. unit of acceleration is m/s2.ii. M.K.S. unit of force is dyne.iii. Force is measured by the acceleration that it produces. |
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Answer» i. False. C.G.S. unit of acceleration is cm/s2. ii. False. M.K.S. unit of force is Newton iii. True |
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| 386. |
Say whether True or False, correct the false 1 statement:i. Velocity is distance travelled per unit of time.ii. In displacement, both distance and direction are taken into account.iii. Speed = Distance/time.iv. Change in speed per second is acceleration.v. Work done depends on the force and the displacement. |
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Answer» i. False. Speed is distance travelled per unit of time ii. True iii. True iv. False. Change in velocity per second is acceleration v. True |
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| 387. |
See the diagram and calculate the Distance and Displacement travelled by the body from A to I. |
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Answer» Distance travelled = A → B → C → D → E → F → G → H + I = 5 + 7 + 6 + 3 + 5 + 4 + 6 + 5 = 41 m Displacement = A → I in a straight line shortest distance = 1m |
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| 388. |
Which one of the following is most likely not a case of uniform circular motion?a) motion of the earth around the sun b) motion of a toy train on a circular track c) motion of a racing car on a circular track d) motion of hours hand on the dial of a clock |
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Answer» The correct answer is c) motion of a racing car on a circular track |
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| 389. |
In the speed-time graph for a moving object shown here, the part which indicates uniform deceleration of the object is :A. STB. QRC. RSD. PQ |
| Answer» Correct Answer - C | |
| 390. |
In the speed-time graph for a moving object shown here, the part which indicates uniform deceleration of the object is:a) ST b) QR c) RS d) PQ |
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Answer» The correct answer is c) RS |
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| 391. |
What is the deceleration of a vehicle moving in a straight line that changes its velocity from 100 km/h to a dead stop in 10 sec? |
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Answer» Change in velocity = 0 - 100 km/h. = -100 km/h = -100 \(\times\,\frac{5}{18}=\frac{-500}{18}m/sec.\) Time =10 sec Deceleration = \(\frac{{\frac{-500}{18}}}{10}=\frac{-500}{18}\,\times\,\frac{1}{10}=\frac{-50}{18}= \,-2.77\,m/sec^2\) |
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| 392. |
A student draws a distance-time graph for a moving scooter and finds that a section of the graph is a horizontal line parallel to the time axis. Which of the following conclusion is correct about this section of the graph?a) the scooter has uniform speed in this section b) the distance travelled by scooter is the maximum in this section c) the distance travelled by the scooter is the minimum in this section d) the distance travelled by the scooter is zero in this section |
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Answer» The correct answer is d) the distance travelled by the scooter is zero in this section |
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| 393. |
A cart with mass 20 kg went 50 m in a straight line on a plain and smooth road when a force of 2 N was applied to it. How much work was done by the force? |
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Answer» Force (F) = 2 N Displacement (s) = 50 m Work done (W) = ? W = Fs = 2 × 50 W = 100 Joule |
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| 394. |
A bird sitting on a wire, flies, circles around and comes back to its perch. Explain the total distance it traversed during its flight and its eventual displacement. |
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Answer» The total distance the bird has traversed is the length of the distance covered by circling, but the eventual displacement are the bird is zero as its initial and final position are one and the same. |
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| 395. |
Motion of a rocket: (a) :: Motion of a satellite around the earth: (b) A) (a) = uniform; (b) = non – uniform B) (a) = non – uniform; (b) = uniform C) (a) = uniform; (b) = uniform D) (a) = non – uniform; (b) = non – uniform |
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Answer» B) (a) = non – uniform; (b) = uniform |
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| 396. |
An apple is falling from a tree. It has A) constant speed B) constant velocityC) constant direction D) B and C |
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Answer» C) constant direction |
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| 397. |
Write the difference between the following:Speed and Velocity |
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| 398. |
If we are travelling in a bus, when the driver presses the acceleration, our bodies press against the seat due to A) acceleration B) uniform motion C) deceleration D) none |
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Answer» A) acceleration |
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| 399. |
A ball is thrown upwards with 10 m/s velocity after 1 sec, what is its height? A) 10 m B) 5 m C) 15 m D) 0 m |
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Answer» Correct option is B) 5 m |
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| 400. |
Deceleration observes inA) moving train comes to rest B) starting of the train C) both A and B D) motion of earth |
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Answer» A) moving train comes to rest |
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