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11951.

1) Two Forces F, and F2 of magnitufe 5N each inclinedto each other at 60°, act on a body. Find the resultantforce acting on the body. (Ans: F 8. 662N)

Answer»

Resultant F = √5²+5²+2(5)(5)cos(60) = √3*5² =5√3 = 8.662N

thnx

11952.

i. Study the following reaction and answer the questions asked.electrical energy 2H,1+ O,t2H,00)(Acidic Water)a. What is the above reaction called?

Answer»

Above reaction is the electrolysis of water.

11953.

two vectors having equal magnitude of 5 units, have an angle of 60°between them.find the magnitude of their resultant vector and it's angels from one of the vectors

Answer»

Magnitude of resultant force isR = √(A^2 + B^2 + 2ABcosX)R = √(5^2 + 5^2 + 2*5*5*cos60)R = √(50 + 25)R = √(75)R = 5√3

11954.

What is resultant force? Calculate the resultant force when a person pulls a cartapplying 40 N force and another person pushes the same cart from the backapplying a force of 40 N in the same direction. (Hint: The forces are acting in theopposite direction.)

Answer»

Aresultant forceis the single force and associatedtorqueobtained by combining a system offorcesand torques acting on a rigid body. The defining feature of a resultant force, or resultant force-torque, is that it has the same effect on the rigid body as the original system of forces.[1]

The point of application of the resultant force determines its associated torque. The termresultant forceshould be understood to refer to both the forces and torques acting on arigid body, which is why some use the term

11955.

Ir two forces act in opposite direction then their resultant is 10N and if they act mutually perpendicular thentheir resultant is 50N. Find the magnitudes of both the forces.

Answer»
11956.

(16) Two equal forces acting at a point, at rightangles to each other have a resultant of 14.14 NThe magnitude of each force is(a) 28.28 N(c) 10 N(b) 24.14 N(d) 7.07 N

Answer»

Let the magnitudes of the two equal forces be x.Suppose they make a right triangle..with hypotenuse as 14.14 N..(as resultant is the closing side according to triangle law of vector addition).

By using Pythagoras theorem

14.14^2=x^2+x^2

On solving ,we get

x=9.906 N

hence x~10N

Letboththeequalforces beFF

The resultant​ will be

=√(F²+F²+2F.F.cos(θ))=√(F²+F²+2F.F.cos(θ))(θis the angle​ between the forces)

=√(2F²+0)=√(2F²+0)(cos(90) is 0)

=√2.F=√2.F

=>√2.F=1414=>√2.F=1414

=>F=1.414∗1000/√2=>F=1.414∗1000/√2

=>F=1000N

I think the correct option must be (d)

sry in the above answer I have done some mistake.The correct answer is 10N

11957.

A steering wheel of diameter 0.5 m is rotatedanticlockwise by applying two forces each ofmagnitude 5 N. Draw a diagram to show theapplication of forces and calculate the moment of theAns. 25 N mforces applied

Answer»

please like the solution thank you so much

11958.

15. Two forces, with equal magnitude F, act on a body and the magnitude of the resultant force is. The anglebetween the two forces iscos-1(4)(a)-1(b) cos --(d) cos-8(c) coscos

Answer»
11959.

22. Two forces whose magnitudes are in the ratio 3:5give a resultant of 28 N. If the angle of theirinclination is 60° Find the magnitude of each force.

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let vectors be 3x and 5x√3x^2+5x^2+2*3x*5x*cos60=28√9x^2+25x^2+15x^2=28√49x^2=28X=28/7=4hence each force will be3x=3*4=125x=5*4=20

11960.

r the following questions:If two forces each of magnitude 5 N acting at a pseparated by an angle 60. Find the magnitude of theitResultant.oint

Answer»

The resultant force is given by

Fr = √[5²+5² +2(5)(5)cos(π/3) ] = √25+25+25 = √75N

11961.

two forces whose magnitudes are in the ratio 3 :!5,give a resultant of 28 N. if the angle off theirinclination is 60 degree . find the magnitude of eachforce

Answer»
11962.

Example 2.5 Two forces whose magnitude are in the ratio 3: 5give a resultant of 28 N. If the angle of their inclination is 60find the magnitude of each force.

Answer»
11963.

14. Healthy human body will be at a temperature 37 C when we consider the temperatureof surroundings as 25°C. Why the body temperature does not match with surroundingtemperature?Ans.

Answer»

Becauseour bodiesneed to disperse heat, and they can't do that effectively when the airtemperatureis close toour body temperature.Ourmuscles and metabolism generate heat continuously.

correct

11964.

A molten metal of mass 150 g is kept at its melpointting800°C. When it is allowed to freeze at thesame temperature, it gives out 75,000 J of heatenergy(a) What is the specific latent heat of the metal?(b) If the specific heat capacity of metal is200 J kg1 K-1, how much additional heatenergy will the metal give out in cooling to50 °C ?l 5 500J

Answer»

let me know if you get stuck somewhere..

11965.

When an ideal diatomic gas is heated at constantpressure, the fraction of the heat energy supplied whichincreases the internal energy of the gas is71.(2) 3/5(3)3/7

Answer»
11966.

gin(4) 0.8of 64.In the arrangement shown in figure, coefficient of frictiontween the two blocks is μ=2 . The force of friction actingbetween the two blocks is (g 10 ms2)F2-20N4 kgsmooth(1) 8 N(3) 6 N(2) 10 N(4) 4 N65, String is maclac

Answer»

I think 8 is the correct answer pls inform me whether i am right or not

yes it is right

11967.

[Hint : Area ofthe four walls = Lateral surface area.」The paint in a certain container is sufficient to paint an area equal to 9.375 m2.many bricks of dimensions 22.5 cm x 10 cm xcontainer?4.7.5 cm can be painted out of this

Answer»

=9.375×100×100÷2(lb+bh+hl)=9.375×100×100÷2(22.5×10+10×7.5+7.5×22.5)=100

11968.

S. Two blocks of masses 8kg and 6kg are connected with a string & placed on a rough horizontal surface.Surface tself is accelerating up with 2 m/s2. Two forces 60 N each are acting on the two blocks asshown Fncoon coefficient for 8kg is 05 & that for 6 kg is 0.6. Tension in the string is : (g = 10 m/s)ekgEkg#0.6

Answer»

wrong answer answer is 16.8 Newton

11969.

If the temperature is 30 °C, what is temperatufahrenheit?re

Answer»

Temperature in Fahrenheit= [9(30)+160]/5= 86°F

11970.

10. What is the total resistance between A and B in thefollowing network?32wwww692wit612W

Answer»

dont know this is not an important question

11971.

ion (G): Differentiation as a rate measurement. Suppose that the radius r and area A = ㎡ of a circle are differentiable functions of t.write an equationdrthat relates at todt·that relates to .dt

Answer»

Here A = πr^2 Differentiating both sides w.r.t x dA/dr = 2πr Now dA/dr = (dA/dt)/(dr/dt) = 2πr So dA/dt = 2πr (dr/dt)

Suppose that the radius r and surface area S = 4r2 of a sphere are differentiable functions of t. Write anequation that relates dtds to dtdr .

H-1. If function is given y = 1 – x2 then find out maximum value of this function.

. If function is given y = 1 – x2 then find out maximum value of this function.

If function is given y = 1 – x2 then find out maximum value of this function

11972.

4.The temperature of a substance increases by27°C. On the kelvin seale this increase is equal to(1) 300 K(3) 27 K(2) 2.46 K(4) 7 K

Answer»

273+27=300k300 Kelvin is the answer

11973.

Q. An object is placed in front of a convex mirror of radius of curvature 40 cm at a distance of 10 cm.Find the position, nature and magnification of mirror. Answer

Answer»

Radius of curvature = 40cm

focal length = 40cm- 20cm= 20cm

Distance between mirror and object = 10cm

Position is between focus and pole

Nature is virtual and erect.

Magnification is greater than 1.

11974.

Four blocks of same mass m are connected by inextensible strings and placed on asmooth horizontal surface as shown in the figure below:If this arrangement is pulled by a force F, then calculate the tensions Ti. T2 and Ts in thestrings

Answer»
11975.

the travehcoI. Study the entries in the followingtable and rewrite them putting theconnected items in a single row.ms Zero at theMeasure of inertiaAccelera-Nmikg Stion due toSame in the enuniverseGravita- N Depends on heighttional con-start

Answer»

mass-----kg------measure of inertia

weight-----N------zero at centre

acceleration due to gravity-------m/s^2------depends on height

Gravitational constant--------Nm^2/kg^2------same in the intire universe....

11976.

26)1260 J.The amount of heat required to raise the temperature of a mass M kg of water by T°C isThen the heat required to raise the temperature of an equal mass of iron by the same amountTo J. [Specific heat of water and iron are 4200 J/kg/K and 480 J/kg K respectively]

Answer»

144J is the answer of your question

11977.

63. A block of mass m is placed on a smooth wedgeof inclination 0. The whole system is acceleratedhorizontally so that the block does not slip on thewedge. The force exerted by the wedge on theblock (g is acceleration due to gravity) will be(1) mgcos0(2) mgsine(3) mg(4) mg/cose

Answer»
11978.

Heat of 20 K cal is supplied to the system and8400 J of external work is done on the systemso that its volume decreases at constantpressure. The change in internal energy is(J = 4200 J /kcal)

Answer»

According to 1st law of thermodynamicsdU = q + W

8.4 kJ = (20 × 4.2 kJ) + WW = 8.4 kJ - 84 kJW = -75.6 kJW = -75.6/4.2 = -18 kcal

Work done by system is 18 kcal

11979.

What is focal length of a lens? Calculate it for alens having radius of curvature 40 cm.

Answer»

The focal length of the lens is the distance between the lens and the image sensor when the subject is in focus, usually stated in millimeters (e.g., 28 mm, 50 mm, or 100 mm). In the case of zoom lenses, both the minimum and maximum focal lengths are stated, for example 18–55 mm.

we know,2f = c

Where, f = focal length c = radius of curvature

f = c/2

f = 40/2

f = 20 cm

11980.

find dy/dx at x=1 y=sin3πx/2+cos3πx/2

Answer»
11981.

1. Two blocks A and B of masses 3m and mrespectively are connected by amassless and inextensible string. Thewhole system is suspended by amassless spring as shown in figure. Themagnitudes of acceleration of A and Bimmediately after the string is cut, arerespectively(0)9.9A3mBm(d) 29

Answer»
11982.

1.6 Asmall block of mass 20 kg rests on a bigger block of mass 30 kg, which lies on a smooth horizontal planeInitially the whole system is at rest. The coefficient of friction between the blocks is 0.5. A horizontal force F- 50 N is applied on the lower block(a) Find the work done by frictional force on upper block and on the lower block in t- 2sec Ans.(40J, 40J)(b) Is the magnitude of work done by frictional force on upper and lower block same? Ans. Yes(c) Is the work done by frictional force on upper block converted to heat or mechanical energy or both?rm-F-50N Ans. work by friction on upper block is converted to its kinetic energy.30kg

Answer»
11983.

6. A block of mass m is placed on a smooth wedge ofinclination 0. The whole system is acceleratedhorizontally so that the block does not slip on the wedge.The force exerted by the wedge on the block has amagnitude(a) mg (b) mg/cose (c) mg cose (d) mg tane.

Answer»
11984.

1.Animageformedonascreenisthree times the size of the object. The object and screen are 80 cm apartwhen the image is sharply focussed.(a) State which type of lens is used.(b) Calculate focal length of the lens.

Answer»
11985.

The filament of a lamp is 80 cm from a screen and a converging lens forms an image of it on a screen,19.iedthree times. Find the distance of the lens from the filament and the focal length of the lemagnifns.

Answer»

thank uu so much g

11986.

(D)5312 The observer 'O' sees the distance AB as infinitely large. If refractive index of liquid is Hi and that ofglass is μ2, then 쁘 is :en-1H2glassLiquidB(A) 2(C) 4(D) of these

Answer»
11987.

2m फोकस दरी वाले किसी अवतल लेंस की क्षमता ज्ञात करें।Find the power of a concave lens of focal length 2 m.

Answer»

-0.5D will right answer

-0.5 dioptre is the correct answer of the given question

11988.

Example34The masses m, m2 and m3the three bodies shown in Fig. 3(a).24 are 5, 23 kg respectively. Calculate the values ofTi, T2 and T3 when (i) the whole systemsgoing upward with an acceleration of 2 m/si) the whole system is stationary (g- 98 m/s)fndension

Answer»

when the system is at rest tension= weight of the body=mg

so, t1=5*10=50,likewise t2=20 and t3=30(unit=N)

when the system is acclerated upwards a pseudo force acts on the body downwards so,tension=mg+ma

t1=5*10+5*2=60N,likewise t2=24N and t3=36N

11989.

Q.20Whole system in equilibrium find. Deformationin springK240N/m

Answer»

0.25 meter is the right answer

11990.

3. Between two stations a train accelerates uniformiy at first, then moves with constant speei and finalyretards uniformly to come to rest. If the catics of time taken are 1 8 1 and the greatest speedis 60 km/hour. Then the average speed over the whole journey(1) 45 km/hr(2) 54 km/hr(3) 35 kmlhr(4) 53 km/hr

Answer»

Let it accelerates with say ‘a’ in time ‘x’ then it reaches a velocity ‘v’ and continues motion for time ‘8x’ abd finally then retards with ‘b’ in time ‘x’.

v = 0 + ax

=> v = ax

=> 60 = ax

=> a = 60/x

And,

0 = v – bx

=> b = 60/x

Distance covered in time of acceleration,

S1= 0 + ½ at2

=> S1= ½ ax2= ½ × 60/x × x2= 30x

Distance covered while moving with constant velocity is,

S2= vt = 60 × 8x = 480x

Distance covered in time of retardation,

02= v2- 2bS3

=> S3= 602/(2 × 60/x)

=> S3= 30x

So, total distance = 30x + 480x + 30x = 540x

Total time = x + 8x + x = 10x

average velocity = 540x/10x = 54 km/h

very complicated method

11991.

fa convex lens of focal length 80 cm and a concavelens of focal length 50 cm are combined togetherwhat will be their resulting power(2) 6.5 D(3) +7.5 D(4)-0.75 D

Answer»

100/80 - 100/50 dioptres i.e. -0.75

11992.

1) A convex lens has focal length 20 cm, whichproduces an image four times larger than object.Calculate the possible positions of objects.Hint: MP D/uv/u](Ans: -25cm, -15cm

Answer»
11993.

Hlength of a convex mirror is 15 cm. What is its2. Focal length ofca

Answer»

radius of curvature = 2×focal length of convex mirror= 2×15= 30

15 m is correct answer

radius of curvature =2*focal length of convex mirror =2*15=30cm.

30 is the correct answer

11994.

IEHL UTWIPA cubical block is floating in a liquid with half of its volumeimmersed in the liquid. When the whole system accelerates upwardswith acceleration of the fraction of volume immersed in the liquidwill behwkothisilaisiaSwalaistilistalTORTORETICitsNAtilltitelPapieThisT

Answer»

Apply Archimedes principle when system is at rest,

weight of the block = Buoyant force by liquid

pb V g =pLV/2 g

so

pb/pL =1/2

Now, when system accelerates upward with g/3 draw FBD of the block, Buoyant force upwards and weight downwards

Being part of the system block also goes up with g/3,

making equation from 2ndlaw of motion

Fb- Mg = Mg/3

Fb= 4Mg/3

pliquidVvolume of block immersedg = 4/3p blockVtotal volume of the block g

hence

Vvolume of block immersed /Vtotal volume of the block = 2/3

11995.

16. If parallel rays are incident on convex mirror of focal length 25cm, where is the image formed? What is thenature of the image?{Ans: 25 cm behind the mirror, virtual and erect

Answer»
11996.

Find the power of a concave lens of focal length 2 m. A concavelens has focal length of 15 cm. At what distance should theobject from the lens be placed so that it forms an image at10 cm from the lens? Also find the magnification and nature ofthe image produced by the lens.1+2+1+1-5

Answer»
11997.

An object is placed infront a convex mirror of radius ofcurvature 20 cm. Its image is formed 8 cm behind themirror. Find the location of the object with respect tothe mirror9.Ans. 40 cm infront the mirror

Answer»

C=20cmF=C/2 =20/2F=10cmV=8cm

1/F =1/V +1/U1/10 =1/8 +1/U1/10 - 1/8 = 1/U5-4/40 =1/U1/40 =1/UhenceU =40cmthe distance of object from mirror is 40cm

11998.

an object of size 7cm is placed at 27cm infront of a concave mirror a focal length is 18cm.find image distance magnification and size of image

Answer»
11999.

value of gravitational constant

Answer»

G:The gravitational constant, also known as the universal gravitational constant, or as Newton's constant, denoted by the letter G, Its measured value isapproximately 6.674×10−11 m3⋅kg−1⋅s−2.

12000.

. Mention the condition for a transformer, so that it acts as a step-up transformer.

Answer»

Atransformerthat increases voltage from primary to secondary (more secondary winding turns than primary winding turns) is called astep-up transformer.