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.
| 1351. |
A truck starts from rest and rolls down a hill with a constantacceleration. It travels a distance of 400 m in 20 sacceleration. Find the force acting on it if its mass is7 tonnes (Hint 1 tonne 1000 kgJ |
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Answer» U = 0 s = 400 mt = 20 secondm = 7 ✖ 1000 = 7,000 kg. (1 tonne = 1,000kg )a =?F=?soos = ut +1/2 at square put given numbers400=0+1/2 a(20)square=400/200=2 m/s square ........now F = m ✖ a = 7,000 ✖ 2= 14,000 N |
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| 1352. |
4)What is law of polygon of vectors? |
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Answer» If a number of vectors are represented, in magnitude and direction, by the sides of incomplete polygon taken in order, then their resultant is denoted by the closing side of the polygon in magnitude and direction, taken in opposite order. |
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| 1353. |
How Did Newton Guess the Inverse-Square Rule |
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| 1354. |
A concrete wall of thickness 1.25 m can withstand a side pressure of5 x 105 Nm -2th 125 m 2-should be the. thickness of the sidewall at the. bottom of a water dam of depDensity of water 103 kg m-3 and g 10 ms-2l2. The pressures inside the twn snan huhh |
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Answer» Here is a similar question. Kindly follow the methodology. |
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| 1355. |
12. A body, starting from rest and moving witha constant acceleration, covers a distance si in the4th second and a distance s2 in the 6h secondThe ratio s1/s2 is46(4) 11 |
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| 1356. |
7. A car, starting from rest, accelerates at the ratef through a distance s, then continues atconstant speed for time t and then deceleratesat the rate f/2 to come to rest. If the totaldistance travelled is 15 s, then [AIEEE 2005](a) s=ft(b) s ft2(d) sft2(c) s=-ft224 |
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| 1357. |
IUII (MUTT............ obey Ohm's lawఓమ్ నియమమును పాటించునది......1) -metals (woord vstev) 2) Alloys (dolessen)4) (ఏదీకాదు)జ Metals(లోహాలు) |
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Answer» Answer:3)MetalsExplanation:Conductors thatobey Ohm's law aremade ofmetal, carbon and some alloys. ohms law is obey by only those material which allows current to pass through it i.e conductors and they are made up of metals 3 =metals |
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| 1358. |
How did Newton derive inverse square law from Kepler's law? |
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| 1359. |
prove that newton third law of gravitatipn obeys third law of gravitation |
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Answer» Newton's third law of motion is applicable to the gravitational force existing between the various objects in the universe.According to Newton's third law of motion “to every action, there is an equal and opposite reaction”. That is, if a body A exerts a force on another body B, then the body 'B' also exerts an equal and opposite force on the body 'A'. Two bodies A and B exerts an equal and oppositeforce on each otherFor example, Let us consider the gravitational force existing between a stone and the Earth. What do you observe when a stone is dropped from a height? It falls towards the Earth. This is because the Earth exerts a force on the stone and according to the universal law of gravitation, the stone also exerts an equal force on the Earth. |
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| 1360. |
Newton first law |
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Answer» Newton's laws of motion are three physical laws that, together, laid the foundation for classical mechanics. They describe the relationship between a body and the forces acting upon it, and its motion in response to those forces |
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| 1361. |
. Two bodies A and B of mass 150 g and 250 grespectively are approaching each other. Bothparticles have a speed of 3 m/s. Find the magnitudeof the total linear momentum of the system of thetwo particles. |
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Answer» Mass of body A, ma= 150 g = 0.15 kg Mass of body B, mb= 250 g = 0.25 kg Both the bodies are moving towards each other. Let the direction of B be taken as positive. Then the direction of A will be considered negative. Velocity of A, va= - 3 m/s Velocity of B, vb= 3 m/s Now, total momentum of the system, P = mava+ mbvb => P = (0.15)(-3) + (0.25)(3) => P = -0.45 + 0.75 => P = 0.30 Ns |
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| 1362. |
11. Draw a velocity-time graph for uniform acceleratedmotion. What does its slope depicts? |
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Answer» slope depicts acceleration The VT graph |
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| 1363. |
shall itcover in15ths(Ans,Jom13. A body covers a distance of m is 3rd secondand 12 m in 5th second. If the motion suniformly accelerated, how far will it travel inthe next 3 seconds? (Ans. 60 m)14. An obiect is moving with uniform acceleration, |
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| 1364. |
2. Derive the equation s -ut afor uniform acceleratedmotion on a linear path by graphical method. |
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| 1365. |
Derive the equation s=ut+1 at2 for uniform acceleratedmotion on a linear path by graphical method. |
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| 1366. |
3. Derive the equation 2as u-u for uniform acceleratedmotion on a linear path by graphical method. |
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| 1367. |
4. A particle moves along x-axis with speed6 m/s for the first half distance of a journey and thesecond half distance with a speed 3 m/s. Theaverage speed in the total journey is(1) 5 m/s(2) 4.5 m/s(3) 4 m/s(4) 2 m/s |
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Answer» Let the dist be 2x1st halfdist =xspeed is 6m/ss=d/tt=d/s=x/6 2nd halfdist xspeed is 3m/stime =d/s=x/3 average speed=total dist /total time=x+x/(x/6)+(x/3)=2x/3x/6=2x*6/3x=4m/s |
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| 1368. |
17If you set up the ninth harmonic on a string fixed at both ends, what is its frequency compared tothe seventh harmonic(1) Higher(2) Lower(3) Equal(4) of the above |
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Answer» The answer is Option 1. |
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| 1369. |
c. Write the three laws given by Kepler.How did they help Newton to arrive at theinverse square law of gravity? |
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Answer» 1. The Law of Orbits: All planets move in elliptical orbits, with the sun at one focus. 2. The Law of Areas: A line that connects a planet to the sun sweeps out equal areas in equal times. 3. The Law of Periods: The square of the period of any planet is proportional to the cube of the semimajor axis of its orbit. |
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| 1370. |
tli)n(h)The Bragg's law is:(i) 2Ad-ncosec 0(ii) 2nd-n sin θ2d(ii)ncosec(iv) 2d nsin(i)If an electron can be stopped by a potential of 5 volts, its kineticenergy is:(i) 5 volts () 5 joules (ii) 5 calorie (iv) 5 ev0) neutral temperature of a thermo-couple is the temperature at wihcthe thermo e.m.f. is:(i) Zero (ii) Maximum (ii) Minimum (iv) Changes sign |
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| 1371. |
hen is the work done by a force on a body: (a) positive, (o) eb40. To what height should a box of mass 150 kg be lifted, sothat its potential energy may become 7350 joule(8 9.8 m/s2) |
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| 1372. |
VW , U = 31/4harmonic oscillatorIf its mean K.E. isThe potential energy of a simple harmonicosat mean position is 3 joules. If its mean4 joules, its total energy will be :(1) 7J. (2) 8J (3) 10J (4) 110 |
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Answer» 11j (option d ) is right answer Energy in the state of rest, E1 = 3 J KEat mean position, E2 = 2 x Mean KE = 2 x 4 = 8 J Total energy, Et = E1 + E2 = 3 + 8 =11 J Option 4)11 J is correct as:-Energy in the state of rest, E1 = 3 J KEat mean position, E2 = 2 x Mean KE = 2 x 4 = 8 J Total energy, Et = E1 + E2 = 3 + 8 =11 J |
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| 1373. |
WORK,ENERGY184. A particle moves along t& POWERidle moves along tho x-axis from x otox 5 m under the influence of a force F(n N) given by F--2x +7, Calculate the work done by this force |
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Answer» can you solve the integration steps |
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| 1374. |
A partidle moves along X-axis in Suchtime t occordino to the qeston equokonpo ticle Will vary with ime acordinga waythat its - coordinate vaaies orthtothe-goph |
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Answer» (a) option is correct dv = dx/dtdv = d(6-4t + 6t^2)dv = 12t -4 now, equating this to the equation y= mx +cdv= 12t + (-4) since the y intercept is negative only in 1st option, we conclude that it is the right ans. |
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| 1375. |
20. A particle moves along X-axis in such a way that its coordinate X varies with time t according to theequation x (2-5t +6t2mTe iil velocity of the particle istA)-5 m/s (B) 6 m/s(c)-3 m/s(D) 3 m/s |
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Answer» Particle is moving along x-axis so displacement is also along x-axis Now , ⇒ x = 6t²-5t+2 since , V = dx/dt Differentiating w.r.t. 't' ⇒ v = 6 × 2t - 5 ⇒ v = 12t - 5 Hence initial velocity v = 0-5 = -5 m/sec |
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| 1376. |
A particle moves along X-axis in such a waythat its co-ordinate (x) varies with time (t)according to the expression x 2 5t + 6The initial velocity of the particle is1) 6 m/s3) -3 m/st.2) 3 m/s4) 5 m/s |
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| 1377. |
\begin{array} { l } { \text { The dimensional formula of torque is: } } \\ { \text { (A) } \left[ \mathrm { ML } ^ { 2 } \mathrm { T } ^ { - 2 } \right] } \\ { \text { (C) } \left[ \mathrm { M } ^ { 0 } \mathrm { L } ^ { 0 } \mathrm { T } ^ { - 1 } \right] } \end{array} |
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Answer» Torquehasdimensionforce times distance, symbolically L2MT−2. |
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| 1378. |
Explain with derivation conservation of energy during the free fail of a body. |
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Answer» (i) It states that for a body falling freely the total mechanical energy remains conserved.(ii) Suppose a ball of mass ‘m’ falls under the effect of gravity as shown in figure.Let us find the kinetic and the potential energy of the ball at various points of its free fall. Let the ball fall from point A at a height h above the surface of the earth.At Point A:At point A, the ball is stationary; therefore, its velocity is zero.Therefore, kinetic energy, T = 0 and potential energy, U = mghHence, total mechanical energy at point A isE = T + U = 0 + mgh = mgh… (i)At Point B :Suppose the ball covers a distance x when it moves from A to B. Let v be the velocity of the ball point B. Then by the equation of motion v^2-u^2 = 2aS, we havev^2 - 0 = 2gx or v^2 = 2gx Therefore,Kinetic energy, T = 1/2 mv^2 = 1/2 x m x (2gx)= mgxAnd Potential energy, U = mg (h - x)Hence, total energy at point B isE = T + U = mgx + mg(h-x) = mgh …(ii)At Point C :Suppose the ball covers a distance h when it moves from A to C. Let V be the velocity of the ball at point C just before it touches the ground. Then by the equation of motion v^2 - u^2 = 2aS, we have V^2 - 0 = 2gh or V^2 = 2gh.Therefore,Kinetic energy,T = 1/2 mV^2 = 1/2 x m x (2gh) = mghand Potential energy, U = 0Hence, total energy at point E = T + U= mgh + 0 = mgh… (iii)Thus, it is clear from equations (i), (ii) and (iii), that the total mechanical energy of a freely falling ball remains constant. |
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| 1379. |
o. . b) Shloka is enjoying on a merry go-round which is moving at a speed of 2ms.lt shows that he isb) is non-accelerated motiond) at restIn an accelerated motioncmoving with uniform velocity |
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Answer» since the speed is constantbut velocity is changing so it is in accelerated motion , option A. |
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| 1380. |
Extensive formula of the Snell rule |
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Answer» Theformulathat describes refraction is also known asSnell's Law. The angle of refraction depends on the angle of incidence of the light, and the indexes of refraction of the two materials. ... As a reminder, the angles inSnell's Laware always measured relative to the normal (perpendicular) to the surface. Snell's law(also known asSnell–Descartes lawand thelaw of refraction) is aformulaused to describe the relationship between theangles of incidenceandrefraction, when referring to light or otherwavespassing through a boundary between two differentisotropicmedia, such as water, glass, or air. In optics, the law is used inray tracingto compute the angles of incidence or refraction, and in experimental optics to find therefractive indexof a material. The law is also satisfied inmetamaterials, which allow light to be bent "backward" at a negative angle of refraction with anegative refractive index. Snell's law states that the ratio of thesinesof the angles of incidence and refraction is equivalent to the ratio ofphase velocitiesin the two media, or equivalent to the reciprocal of the ratio of theindices of refraction: {\displaystyle {\frac {\sin \theta _{2}}{\sin \theta _{1}}}={\frac {v_{2}}{v_{1}}}={\frac {n_{1}}{n_{2}}}} with each{\displaystyle \theta }as the angle measured from the normal of the boundary,{\displaystyle v}as the velocity of light in the respective medium (SI units are meters per second, or m/s),{\displaystyle \lambda }as the wavelength of light in the respective medium and{\displaystyle n}as the refractive index (which is unitless) of the respective medium. The law follows fromFermat'sprinciple of least time, which in turn follows from the propagation of light as waves. sin i /sin r =constant sini/sinr =constant is the correct answer of the given question is |
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| 1381. |
Explain the formation of transverse waves in asExplain the formation of longitudinal waves in aExplain Laplace correction to Newton's formula |
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| 1382. |
Define free body. Explain free body diagram with explain |
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Answer» A free body diagram is a sketch of an object of interest with all the surrounding objects stripped away and all of the forces acting on the body |
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| 1383. |
A radio set of 0.06KW runs for 50 hours. How many units (KWH) of electrical energy areconsumed ?a) 3 unitsb) 4 unitse) 2 unitsd) 5 units |
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| 1384. |
A radio set of 60 Watts Run for 50 hours. How many units of electrical energy are consumed. |
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| 1385. |
A particle moves along a semicircle of radius 10m in 5seconds. The average velocity of the particle is |
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| 1386. |
2. A particle moves along a circle of radius R with a constant angular speed o Its dimagnitude) in time t will be |
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| 1387. |
A particle moves along the parabolic path y = ax2 in such a way that the x component of the velocityremains constant, say C. The acceleration of the particle is02. |
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| 1388. |
82(5-E16)33. Find the mass M of the hanging block in figureWhich will prevent the smaller block from slipping overthe triangular block. All the surfaces are frictionless andthe strings and the pulleys are light.M/Figure 5-E16 |
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| 1389. |
You are on a frictionless horizontal plane .How can you get off if no horizontal force isexerted by pushing against the surface?1) by jumping2) by spitting or sneezing3) by rolling your body on the surface4) by running on the plane |
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Answer» by spitting or sneezing how we can say that?? |
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| 1390. |
A small frictionless block slides with velocity 0.5 gr on the horizontal surface as shown in the Figure.The block leaves the surface at point C The angle θ in the Figure is |
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Answer» The block leave contact where the normal reaction is zero so mv²/r = mgcosθ and v² = u²+2as so v² = 1/4gr + 2gr(1-cosθ) so 1/4 + 2(1-cosθ) = cosθ so 3cosθ = 9/4 so cosθ = 3/4 and θ = cos-¹(3/4). these don't seem to be class 10 questions unable to understand can understand them perfectly means how you write v² I will give questions which you will be solving for years yes now your grade is correct |
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| 1391. |
12. A mass m rests on another mass M. The codfficienhof static friction between the surface of m and MiMrests on a smooth frictionless horizontal plane. The maximum force applied horizontally on M forwhich m will move along with M without slipping isMM(a) mg + y mg (b) (M + m)mg- ug(d) umgM + m |
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Answer» a) is the correct answer c) is the correct answer |
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| 1392. |
Can we get off a frictionless horizontal surface by jumping? |
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Answer» On a frictionless surface, you would only be able to jump straight up. Any force applied parallel to the surface would cause you to slip as there is no friction to push against you and keep you from falling over. You can never make any sideways movement when all you can do is move up and down (and fall over). What you could do is lie on one's back and take a deep breath, then stand up (a very dificult jump indeed under frictionless conditions) and jump into the air. When one is in the air, blow out the air you previously took in...causing you to accelerate in the opposite direction. When you land, since there is no frictionl you will keep that motion and continue to slide. |
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| 1393. |
37. The descending pulley shown in figure (10-E7) has aradius 20 em and moment of inertia 020 kg-m. Thefixed pulley is light and the horizontal plane frictionless.Find the acceleration of the block if its mass is 1-0 kg.Figure 10-E7 |
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| 1394. |
A cubical block of mass m is released from rest at a height hon a frictionless surface of a movable wedge of mass Mwhich is, in turn is placed on a horizontal frictionless surfaceas shown in the figure. Find the velocity of the triangular wmmmmminblock when the smaller block reaches the bottom. |
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| 1395. |
What is accelerated motion? Explain with necessarygraph, uniformly accelerated linear motion in onedimension. Give two examples of each. |
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Answer» If the velocity of an object varies with time, it is called an accelerated motion.If the change in velocity is uniform, it is a called uniformly accelerated motion.Examples:1) The motion of a freely falling body and a vertically thrown up body is an example of uniform acceleration. 2) The motion of a ball rolling down an inclined plane is another example of uniform acceleration. |
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| 1396. |
what is electric current ? state and define its SI unit |
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Answer» An electric current is a flow of electric charge. SI unit - Ampere (A) |
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| 1397. |
2.23. Derive equation v2- u2 2as for uniformly accelerated motion |
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Answer» from the first equation of motion, V = U + AT Therfore, V - U = AT We know that, S = (U + V / 2 )×T ∴ S/T = U + V / 2 ∴U + V = 2×S/T ∴ U + V = 2S / TSo Substituting eq1 and eq2, (V - U ) (V + U ) = AT ×2S/T ∴V² - U² = 2AS. |
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| 1398. |
Derive equation of motion. V-u at for a uniformly accelerated motion. |
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Answer» acceleration (a) = rate of change in velocity (or) change in velocity per unit time = change in velocity/time …………………………………..eq(1) Let us assume the initial velocity to be ‘u' and final velocity be ‘v' and the taken to attain the final velocity from the initial be ‘t' Therefore, change in velocity = v-u Now equation (1) becomes, →a=(v-u )/t →at=v-u And therefore, v=u+at |
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| 1399. |
8.A body moving with acceleration covers a displacement of 5m in 2s. Find thevelocity after 2s if its initial velocity is 1m/s.a) 2 m/sb) 3m/sb) 3m/sc) 4m/sd) 5m/sA uniformly accelerated car is found to norcore the solecitine 125 m/s and 135 |
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Answer» Using,s = ut + 1/2 at^25 = 1*2 + 1/2 * a * (2)^25 = 2 + 2a2a = 3a = 3/2 m/s^2 Now,Using v = u + atv = final velocity v = 1 + 3/2 * 2v = 1 + 3 = 4 m/s (c) is correct option |
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| 1400. |
35.A cyclist moving with an initial velocity of 4 m/s is uniformly accelerated at 3m/s. Find the distance travelled by the cyclist in 6s.a) 78mb) 58mc) 38md) 98m |
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Answer» 78m is correct answer |
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