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4701.

State direction of area vector for any surface element

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By convention, for a flat lamina or a plane surface the area vector is a vector whose magnitude is the area of the surface and whose direction points in a direction perpendicular to the surface. The area vector of a closed surface is always zero.

4702.

who is invented dianamite

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Alfred Bernhard Nobel Swedish 21 October 1833 – 10 December 1896) was a Swedish chemist, engineer, inventor, businessman, and philanthropist.invented dynamite

4703.

hen one metre, one kg and one minute aretaken as fundamental units, the magnitude ofaforce is 36 units. What is the value of this force[Ans. 103 dyne]3. Won cgs system ?

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4704.

An object at rest can possess only(1) Velocity(2) Momentus"3) Potential energy (91 Kinetic en

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(3) potential energy

4705.

(a) momentum(b) kinetic energy(c) power(d) none of the ab

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Option(a) momentum

The dimension of Plank's contant can be obtained from any of the equations in which it appears, e.g. h = E/ν, λ = h/p, etc.

[h] = [ML^2T^−1] _____________(1)

Angular momentuml=rxp

[l] = [r] [p] = [L] [M LT^−1] = [ML^2 T^−1] _____________(2)

Compare Eqs. (1) and (2). See that both the Planck's constant and angular momentum have the same dimensions.

4706.

A body in equilibrium may not have:-a. Velocityb. Kinetic energyc. Accelerationd. Momentum

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option c is the answer.

If an object is atequilibrium, then the forces are balanced. Balanced is the key word that is used to describeequilibriumsituations. Thus, the net force is zero and the acceleration is 0 m/s/s. Objects atequilibrium must havean acceleration of 0 m/s/s.

4707.

15 olaritth liquid HCI is if density or72)18.25 11寻。45. IMthe solution is 1.17 g/cc is1) 36.53) 3205 )4142.30ol

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Given:Density of HCl=1.17g/cm³

Molarity=(density/molar mass)x1000 moles per liter

molar mass of HCl=[1+35.5]=36.5g/mol

Molarity=(1.17/36.5)x1000 =32.05M∴Molarity of liquid HCl with density equal to 1.17 g/cc is 32.05

4708.

Example 1.11 In the formula x -3yz2, x and y have dimensionsof capacitance and magnetic induction respectively, then findthe dimensions of y.

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4709.

Relatian belucen keepus 2 ba)and Qgulns molendum LisMh

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4710.

12.3.2 REVERBERATION

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It means prolongation of a sound; resonance.

Hey Arpita, here is ur answer :- Reverberation is the phenomenon of overlapping of sound caused by multiple reflections. Reverberation causes the overlapping of several reflected waves. If the time gap between the reflected waves is so short that these cannot be distinguished. So we hear multiple noisy sounds.

thank u very much.

u r welcome ☺️ Arpita Mallick. Hope that u find it useful..

4711.

A body of mass 500g is at rest on a frictionless surface. What is the distance travelled by it in10s when acted upon by a force of 102 N?(A) 4.5 m(B) 1 m(C) 2 m(D) 6 m

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4712.

why can we hear echo's in long galleries and big hall

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To hear an echo clearly, the time interval between the original sound and the echo must be at least 0.1 s.

Since the speed of sound in air is 344 m/s, the distance travelled by sound in 0.I s = 344 m/s x 0.1 s = 34.4 m.

So to hear an echo clearly, the minimum distance of the reflecting surface should be half this distance that is 17.2 m.

Because the distance between us and the obstacle should be 17.2m for hearing the echo.In small rooms there is no 17.2m distance. So we cant hear any echo.Whereas in a big hall there is 17.2m distance. So we can hear many echo.

4713.

= 59.9 km h-1Example 10. A man walks at 1 m/s for 60 minHe takes rest for 20 minutes and then walspeed of 1 m/s for 60 minutes. Find its aveed.

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Given---

Distance covered by the man in 1 second. = 1 m.∴ Distance covered by the man in 60 min.= 1× 60× 60 = 3600 m.Now,Distance covered by the man is the 20 min. = 0 m.[Since boy is taking the rest]

Distance covered by the man in last 60 min. = 1 m× 60× 60= 3600 m.

∴ Total Distance Covered by the man = 3600 + 0 + 3600 = 7200 m.

Total Time taken by the man = 60 min. + 20 min. + 60 min.= 140 min.= 140× 60 seconds.= 8400 seconds.

Now,∵ Average Speed = Total Distance/Total Time = 7200/8400 = 72/84 = 6/7 m/s.

∴ Average Speed of the man during the entire Journey is 6/7 m/s.

4714.

8. The equivalent resistance between points A and Bis

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4715.

What equal charges should to be placed orearth and moon to neutralize their gravitationaattraction? (mass of earth 1025 kg, mass dmoon 1023 kg)(1) 8.6 x 1013 C(3) 8.6 x 103 C(2) 6.8 x1026 C(4) 9x106 с

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For the Equilbrium ,Fe = FgKq^2/ r^2 = Gm1m2/r^2q = charger = distancem1 = mass of earthm2 = mass of moonq^2 = Gm1m2on substituting the valueq = 0.86 x10^14 C=8.6*10^13C

4716.

Draw velocity-time graph for a car moving with uniformacceleration.

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4717.

A body starts from rest at time t 0, the accelerationtime graph is shown in figure. The maximum velocityattained by the body will be10a(m/s2)t(sec

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maximum velocity is the area under the curve

= 1/2*(11*10) = 55m/s

4718.

41.Abodyisprojectedvertically from the earth with a velocity equal to half the escape velocity. What iR/3]the maximum height attained by the body?

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4719.

The driver of a train A moving at a speed of 30 mssights another train B moving on the same trackat a speed of 10 ms' in the same direction. Heimmediately applies brakes and achieves a uniformretardation of2 ms. To avoid collision, what mustbe the minimum distance between the trains?(a) 80m(b) 100m(c) 120m(d) 140 m

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The relative speed between the two trains is :

30 - 10 = 20m/s

This is the initial relative speed.

When brakes are applied the train slows down.

Given the acceleration = 2 m/s²

u = 20 m/s

With time the train comes to a sudden stop making the velocity 0.

V² = U² - 2as

0 = 400 - 4s

400 = 4s

S = 400/4

S = 100m

4720.

A cyclist goes around a circular path once every 2 minutes. If the radiusofthe track is 105 metres. Calculate his speed. Iv 2tr, π 22of the

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given :-Radius , r = 105time t = 2min= 120 second

Circumference or distance of circle = 2πr⇒2×22/7×105⇒ 660 m∴ speed = distance / time⇒660 m/ 120⇒5·5m/s

4721.

3S12. While launching a rocket of mass 2 x 1o kg a force ofS x 10*N is applied for 20s. Whatis the velocity attained by the rocket at the end of 20 s?

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4722.

For motion of a partie sceleration time graph is shown in0-4the velocie them

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c ) is the correct answer

4723.

Example 34 A particle is dropped from the top of a tower.Its displacement in the first three seconds and in the lastsecond is the same. Find the height of the tower.

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Let the height of the tower be H...so, total time is t = √2H/g

Displacement in 1st three seconds is

h3 = 1/2*g*(3)² = 9g/2 =45m

also displacement in nth second is

hn = g/2*(2√(2H/g)-1)

but h3 = hn

so, 45 = 5*(2*(√(2H/g) -1)=> 9 = 2*√H/5 -1 => 10 = 2√H/5=> 5 = √H/5 => H/5 = 25

so, H = 25*5 = 125m

4724.

Example 34 A particle is dropped from the top of a towerts displacement in the first three seconds and in the lastsecond is the same. Find the height of the tower.

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4725.

The driver of a train A moving at a speed of 30 mssights another train B moving on the same trackat a speed of 10 ms' in the same direction. Heimmediately applies brakes and achieves a uniformretardation of 2 ms2. To avoid collision, what mustbe the minimum distance between the trains?(a) 80m (b) 100m (c) 120m (d) 140 m2

Answer»

The relative speed between the two trains is :

30 - 10 = 20m/s

This is the initial relative speed.

When brakes are applied the train slows down.

Given the acceleration = 2 m/s²

u = 20 m/s

With time the train comes to a sudden stop making the velocity 0.

V² = U² - 2as

0 = 400 - 4s

400 = 4s

S = 100m

4726.

13. Find the average frictional force needed to stop a carweighing 500 kg in a distance of 25 m if the initial speedİs 72 km/h.

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u = 5/18*72 = 20 m/secs = 25 mv = 0 (as car is made to stop)applying 3rd equation of motionv2= u2+2as0 = 400+50aa = -8 m/sec2Retardation = 8 m/sec2Retarding Force Required = Mass*Retardation = 8*500 = 4000 NHence 4000 N Of Retarding Force Is Required To Stop The Car Under The Given Circumstances

4727.

9. For the velocity-time graph shown in figure below the distance covered by the body in last two seconds of its motion iswhat fraction of the total distance covered by it in all the seven secondsる2Time (sec)A)C)D)

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distance covered in last 2 seconds = area under the curve from time = 5 sec to 7sec = 1/2*(10*2) = 10m

and area under the curve from t = 1 to 7 is 1/2*(10*2) +10*2 +1/2*(10*2)= 10+20+10 = 40m

so, fraction covered in last 2 sec = 10/40 = 1/4

option B

which instruments measure the total during a given time

4728.

23. Brakes are applied to a car travelling at30 m s-1. Its velocity is reduced to 20 ms-1 in 5seconds. Calculate the retardation produced bythe brakes. Also calculate the distance covered(H.P.B.S.E. 2002)in those 5 seconds.

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4729.

Value of GRAVITATIONAL ACCELERATION

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the value of gravitational acceleration varies between different bodies but for earth and any object near it's surface is 9.8 m/s^2.

4730.

. A car is moving in a straight line with speed18 km h-l. It is stopped in 5 s by applyingthe brakes. Find : (i) the speed of car in ms(ii) the retardation and (iii) the speed of carafter 2 s of applying the brakes.

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t=5secv=0m/sec

therefore, a =v-u/ta=0-5/5a=-1m/sec2

or Retardation = 1m/sec2

4731.

28. A bus running at a speed of 18 km/h is stopped in 2.5 seconds by applying brakes. Calculate the retardationproduced.

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4732.

A car moving with a velocity of 50 km/hr is brought to rest in 45 secs. Find out theretardation in m/sec

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4733.

What is earth's gravitational acceleration?

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Gravitational acceleration(symbolized g) is an expression used in physics to indicate the intensity of agravitationalfield. It is expressed in meters per second squared (m/s2). At the surface of the earth, 1 g is about 9.8 m/s2.

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4734.

Write the formula for gravitational acceleration on the equator.

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At the poles it is9.832m/s²9.832m/s²and at the equator it is9.780m/s²9.780m/s².You can use this formulag(ß)=g−ш²(Rcosß)g(ß)=g−ш²(Rcosß)Whereg(ß)g(ß)is acceleration due to gravity at a latitudeßß,g=9.832m/s²g=9.832m/s²,шшis angular speed of the earth,RRis the radius of the earth.

4735.

9.For the velocity-time graph shown in figure below the distance covered by the body in last two seconds of its motion iswhat fraction of the total distance covered by it in all the seven seconds10 -Time (sec)A)C)D) 2

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distance covered in last 2 seconds = area under the curve from time = 5 sec to 7sec = 1/2*(10*2) = 10m

and area under the curve from t = 1 to 7 is 1/2*(10*2) +10*2 +1/2*(10*2)= 10+20+10 = 40m

so, fraction covered in last 2 sec = 10/40 = 1/4

option B

4736.

8N. What is the mass of the body and how much is itsacceleration? (g = 9.8 m s-2)A stone resting on the ground has a gravitational force of 20 N acting on it. What is the weight of the stone ?What is its mass? (g = 10 m/s)46.

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4737.

7. A ball is dropped from the roof of a tower of heighth. The total distance covered by it in the last secondof its motion is equal to the distance covered by itin first three seconds. The value of h in meters is(g = 10 m/s2)(a) 125(c) 100(b) 200(d) 80

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but in first 3 seconds it will have some velocity u which you have neglected

4738.

A ball is dropped from the roof of a tower of heighth'. The total distance covered by it in the last secondof its motion is equal to the distance covered by it infirst 3 s. The height of the tower is (g- 10 m/s)(1) 125 m(3) 100 m(2) 200 rm(4) 80 m

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4739.

(D) 8 m, 8 mits motion is what fraction of the total distance covered by it in all the seven seconds(A)14. For the velocity-time graph shown in figure below the distance covered by the body in last two seconds of(D)1Time (Sec)->

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4740.

A ball is dropped from the roof of atower of height h. The total distancecovered by it in the last second of itsmotion is equal to the distance coveredby it in first three second. What is thevalue of h? (g-10m/s2) 1125 ml

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4741.

5.A particle travels half the distance with a velocity of 6 m/s. The remaining half distance iscovered with a velocity of 4 m/s for half the time and with a velocity 8 m/s for the rest of thehalf time. What is the velocity of the particle averaged over the whole time of the motion?(A) 9 m/s) 6 m/s(C) 5.35 m/s(D) 5 m/s.

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Let the total distance be D.

the point transversed half the distance by velocity 6m/s.

Then the time required by it to do so = (D/2)/6=D/12

The remaining half was transversed by travelling at 4m/sfor halftime and 6m/svelocity for another half time.

Let the time to cover the second half of the journey = t

Then4t/2+8t/2= D/2(Second Half of journey)

So t=D/(4+8)=D/12

The total time required for the journey is (D/2(6))+(D/(4+8)

The Average or mean Velocity = D/((D/2(6)) + (D/(4+8 ) =1/((1/2(6)) + (1/(4+8 ) ==2(6)(4+8)/(12+4+8)=12(12)/(24)=6m/s

(for your reference)Let the total distance be D.

Let the point transversed half the distance by velocity V1.

Then the time required by it to do so = (D/2)/V1=D/2V1

The remaining half was transversed by travelling at V2for halftime and V3velocity for another half time.

Let the time to cover the second half of the journey = t

ThenV2t/2+V3t/2= D/2(Second Half of journey)

So t=D/(V2+V3)

The total time required for the journey is (D/2V1)+(D/(V2+V3))

The Average or mean Velocity = D/((D/2V1) + (D/(V2+V3)) ) =1/((1/2V1) + (1/(V2+V3)) ) =2V1(V2+V3)/(2V1+V2+V3)----------(ans)

4742.

lAEXAMPLE 21. A car accelerates from rest at a constanta for some time, after which it decelerates at a constantto come to rest. If the total time elapsed is t second, thencalculate() the maximum velocity attained by the car, and(ii) the total distance traveled by the car in terms of α,Colmtion (i I et the car accelerate for time t., andand t.

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4743.

What is the value of gravitational acceleration acting on a free fallingobject?

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A free-falling object has an acceleration of9.8 m/s/s, downward (on Earth).

4744.

Why is the ceiling wall behind the stage of good conference halls or concert halls made curved?

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4745.

b) Why is the ceiling wall behind the stage of good conference halls or concert halls madecurved?

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Flat surfaces reflect sounds that tend to reverberate, or echo. ALL of the surfaces in a concert hall are designed to control sounds, to push the sounds out, but not have them bounce around so much that the sound gets muddled and irritatingly difficult to hear properly.

4746.

Deduce dimensional formulae for () angle (i) angularii) angular acceleration (iv) torque (v)omentum and (vi) moment of inertia.angular

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(i)

4747.

b) Why is the ceiling wall behind the stage of good conference halls-or concert halls madecurved?

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Ceiling and walls are made curved so that sound after reflection reaches the target audience

4748.

Calculate the Force required to move a stationary object of mass 3kg from rest to velocity at 8 m/s in 2 seconds.

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4749.

0) Calculate the Force required to move a stationary object of mass 3kg from rest toat 8 m/s in 2 seconds.

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4750.

2.12(Derivation of Dimensional Formulae)

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The expressions or formulae which tell us how and which of the fundamental quantities are present in a physical quantity are known as theDimensional Formula of the Physical Quantity. Dimensional formulae also help in deriving units from one system to another. It has many real-life applications and is a basic aspect of units and measurements.

Suppose there is a physical quantity X which depends on base dimensions M (Mass), L (Length) and T (Time) with respective powers a, b and c, then its dimensional formula is represented as:

[MaLbTc]

A dimensional formula is always closed in a square bracket [ ]. Also, dimensional formulae of trigonometric, plane angle and solid angle are not defined as these quantities are dimensionless in nature