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11601.

Find the torque of a force F-31+j+5k actiat the point F-7i+3j+k(1) 141-38j+16k(3) -141+38j-16k (4) -211 +3j-5kngIAIMS 2009(2) 4i +4j+6k

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11602.

theangleIfF-27 +47+4k and -47+27-4R, then what isbetween P & Q

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as dot product is zero these vectors must be perpendicular

11603.

( a full wave rectileri Using several NAND gates, how can you obtain an AND gate ? Draw a labelledsupport of your answer.

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11604.

Identify the logic gates marked P and Q in thegiven circuit. Write the truth table for thecombination.

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NAND operation

11605.

(b) Draw he true tables of NAND and OR gate and constract OR gate with only NAND gatesMax: Marks: 2

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11606.

A thin rod of length L and mass M is bent at itsmidpoint into two halves so that the angle betweenthem is 90°. The moment of inertia of the bent rodabout an axis passing through the bending point andperpendicular to the plane defined by the two halvesof the rod is[AIPMT (Prelims)-2008]ML2242(1) 2M24MLML2(3) 12

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by bending the rods two rods pf mass m/2 and length l/2 are formed

so moment of inertia about an axis at the point of bending and perpendicular to the plane is=

ML2/24+ML2/24=ML2/12

11607.

10. The combination of gates shown below represents :- De(A) AND gate()OR gate(C) NOT gate(D) NOR gate

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11608.

(B)1/12(C)172(D) T/457. Two simple harmonic motion of angular frequency 100 and 1000 rads have the same displacement amplitudeAIPMT Prelims 2008)The ratio of their maximum acceleration is(A) 1: 103(B) 1: 104

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Acceleration of simple harmonic motion is

amax = - w^2 A

amax1/amax2 = w1^2/w2^2

amax1/amax2 = (100)^2/(1000)^2

amax1/amax2 = 1/10^2

(A) is correct option

11609.

| अवतल दर्पण के मुख्य फोकस की परिभाषा लिखिए।Define the principal focus of a concave mirror.fisimuffin

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Light rays that are parallel to theprincipal axis of a concave mirrorconverge at a specific point on itsprincipal axisafter reflecting from themirror. This point is known as theprincipal focusof theconcave mirror.

11610.

. V-I graph for parallel and seriescombination of two metallic resistorsare shown in the figure. Which graphrepresents parallel combination

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In the following graph for parallel and series combination of two metallic resistors are shown in the figure the graph represents parallel combination is xy

11611.

13. What is the difference between P-type and N-type semi-conductor?

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N- type :- When we use a pentavalent impurity for doping then we get a n-type semiconductor. Example of pentavalent impuritie are phosphorus or arsenic.

P-type :- When we use trivalent impurities for doping then we get a p-type semiconductor. Example of trivalent inpurities are aluminium or boron.

11612.

Q. 14. Write the differences between N-type and P-type semi-conductor

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n-type Semi-ConductorIt is an extrinsic semi-conductor which is obtained by doping the impurity atoms of Vth group of the periodic table to the pure Ge and Si semi-conductor.

The impurity atoms added, provide extra electrons in the structure and are called donor atoms.

The electrons are majority carriers and holes are minority carriers.The electrons density (ne) is much greater than the hole density (nh) i.e.>> nh.The donor energy level is close to the conduction band and for away from the valence band.

The Fermi-energy level lies in between the donor energy level and conduction band.P-type Semi-ConductorIt is an extrinsic semi-conductor which is obtained by doping the impurity atoms of III group of the periodic table to the pure Ge and Si semi-conductor.

The impurity atoms added, create vaccines of electrons (i.e. holes) in the structure and are called acceptor atoms.

The holes are majority carriers and electrons are minority carriers.The holes density (nh) is much greater than the electrons density (ne) i.e.>> ne.The acceptor energy level is close to the Valence band and for away from the Conduction band.The Fermi-energy level lies in between the acceptor energy level and valence band.These are the differences between n type and p type semiconductors.

11613.

(A) T/8(B) T/12(C) T/2Two simple harmonic motion of angular frequency 100 and 1000 radThe ratio of their maximum acceleration iss- have the same displacement amplitudeAIPMT Prelims 2008(D) 1: 102(A) 1: 103(B) 1: 104Owith an amplitude a and time period T. The

Answer»

Acceleration of simple harmonic motion is

amax = - w^2 A

amax1/amax2 = w1^2/w2^2

amax1/amax2 = (100)^2/(1000)^2

amax1/amax2 = 1/10^2

(D) is correct option

11614.

principal focus

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principal focus or focus, is the point on the axis of a lens or mirror to which parallel rays of light converge or from which they appear to diverge after refraction or reflection

11615.

(4)SOFor hydrogen gas C,-C,-a and for oxygen gas CC, 〒 b. ,So the relation between a and b is given by:-(Where Cp, Cy are molar sp. heat at const. pressureand const. volume)(1) a = 16b41.(2) b= 16a(4) a b(3) a4b

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lets discuss now

Cp and Cv are specific heats per gram

a=Cp - Cv = R/2{for hydrogen gas} as[R is per mole of H₂ i.e. 2grams]hope you getting it,,its not always cp-cv=R its only for ideal cases

similarly

b=Cp - Cv = R/28{for nitrogen gas} as[R is per mole of N₂ i.e. 28 grams]

from above eqns.

a=R/2 →2a=R

substituting value in eqn 2

b=2a/28

→14b=a

so,,, a=14b

11616.

5. Three girls Reshma, Salma and Mandip areplaying a game by standing on a circle of radius5m drawn in a park. Reshma throws a ball toSalma, Salma to Mandip, Mandip to Reshma. Ifthe distance between Reshma and Salma andbetween Salma and Mandip is 6m each, what isthe distance between Reshma and Mandip?

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Let O bethe centre of the circle. A, B and C represent the positions of Reshma, Salmaand Mandip.

AB = 6cm and BC = 6cm.

Radius OA = 5cm.(given)

Draw BM ⊥ AC

ABC is an isosceles triangle as AB = BC, M ismid-point of AC.

BM isperpendicular bisector of AC and thus it passes through the centre of thecircle.

Let AM = y and OM = x then BM = (5-x).

In ΔOAM,

OA²=OM²+AM² ( by Pythagorastheorem)

5²=x²+y²—(i)

In ΔAMB,

AB²=BM²+AM²(by Pythagoras theorem)

6²= (5-x)²+y²— (ii)

Subtracting (i) from (ii),

36 – 25 = (5-x)² -x²

11 = (25+x²– 2×5×x) - x²

11= 25+x²-10x - x²

11= 25-10x

10x = 14

x= 7/5

Substituting the value of x in (i), we get

y²+ 49/25 = 25y²=25 – 49/25y²=(625 – 49)/25y²=576/25

y = 24/5

Thus,

AC = 2×AM

AC = 2×y

AC= 2×(24/5) m

= 48/5 m = 9.6 m

Hence, the Distance between Reshma and Mandipis 9.6 m.

=

thanxx but kuch zyada bada method hai

11617.

Define intensity of radiation based on photon picture of light.

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Intensity of Radiation. Theintensity of radiationis defined as the rate of emitted energy from unit surface area through unit solid angle.

11618.

dredPuLusechivi

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Connecting thep-typeregion to thenegative terminalof the battery and then-typeregion to thepositiveterminal corresponds to reverse bias. If a diode is reverse-biased, the voltage at the cathode is comparatively higher than the anode. Therefore, no current will flow until the diode breaks down.Because the p-type material is now connected to the negative terminal of the power supply, the 'holes' in the p-type material are pulled away from the junction, leaving behind charged ions causing the width of the depletion region to increase. Likewise, because the n-type region is connected to the positive terminal, the electrons will also be pulled away from the junction, leaving behind charged ions causing the width of the depletion region to increase.

11619.

puawh roller than p8 A force of 5N24 m/s2. What acgives a mass mi an acceleration of 8 m/s and a mass m2 an acceleration ofmass mceleration would it give if both the masses are tied together?

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11620.

write briefly about the southern ocean

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-TheSouthern Ocean, also known as theAntarctic Ocean or theAustral Ocean, comprises the southernmost waters of theWorld Ocean, generally taken to be south of60°S latitudeand encirclingAntarctica.

-As such, it is regarded as the fourth-largest of the five principal oceanic divisions: smaller than thePacific,Atlantic, andIndianOceans but larger than theArctic Ocean.

-Thisocean zoneis where cold, northward flowing waters from the Antarctic mix with warmersubantarcticwaters.

11621.

A thin hollow cylinder open at both ends slideswithout rotating and then rolls without slipping withthe same speed. The ratio of the kinetic energiesin the two cases is(2) 1 2

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11622.

111.Two balls of same mass are projected with theme speed one vertically upwards and the other atangle 60° with the vertical. The ratio of theirpotential energy at the highest points is:3:2 (b) 2:1 (c) 4:1 (d) 4:3

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option (c) is correct

11623.

10. On a planet whose size is the same and masstimes as that of the earth, find the energy needed tolift a 2 kg mass vertically upwards through 2 mdistance in joule. The value of g on the surface ofearth is 10 ms(Ans. 160 J)

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The acceleration due to gravity is given byg=GMR2. So in the other planet the acceleration due to gravity is given byg'=G4MR2=4GMR2=4gSo energy to lift 2 kg mass to 2 m height is given byEp=mg'h=2×4g×2=2×4×10×2=160J

11624.

If mass of a planet is eight times themass of the earth and its radius istwice the radius of the earth, whatwill be the escape velocity for thatplanet?

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Planet mass is 8 times that earth Planet radius is twice then the radius of earth. Let mass of the Earth = M Radius of the Earth = R Now, we know that The equation to get escape velocity v = √(2 g r) V = root(2GM)/R If the mass of planet is eight times then escape velocity = 2 √2 times. Escape velocity reduced to by 1/√2. If radius expands twice Hence the net escape velocity will be increase. 2 √2 × (1/√2)= 2 times now. Now it is clear that the escape velocity of that planet will be 2 times from the earth. Escape velocity of the earth = 11.2 km/s Escape velocity of that planet = 2 × 11.2 = 22.4 km/sec. Hence the escape velocity of that planet will be 22.4 km/s Like my answer if you find it useful!

11625.

1. Name two social activities of PoliticalScience

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Politicalmethodology is a subfield ofPolitical sciencethatstudiesthe quantitativemethodsused to study politics. It combines statistics, mathematics, and formal theory.Politicalmethodology is often used for positive research, in contrast to normative research.

11626.

51. The acceleration due to gravity on a planet A is9 times the acceleration due to gravity on planetB. A man jumps to a height of 2 m on the surfaceof A. What is the height of jump by the sameperson on the planet B?(1) 2/9 m(3) 6 m(2) 18 m(4) 2/3 m52. Two spheres of masses m and M are situated inair and the gravitational force between them is F.The space around the masses is now filled with aliquid of specific gravity 3. The gravitational forcewill now be(1) 3F(3) F/3(2) F(4) F/953. Phe density of a newly discovered planet is twicethat of earth. The acceleration due to gravity at thesurface of the planet is equal to that at the surfaceof the earth. If the radius of the earth is R, thenthe radius of the planet would be(1) 2R(2) 4R(3) R(4) R

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51)v2- u2= 2ah,Suppose u is the max speed with which the person can jump.-u2= -2 g​A​hA= -2 gBhBso, gA/gB=hB/hA=9 or hB= 18m.

thank you

11627.

6. If a planet existed whose mass and radius were both half of that of earthwhat would be the acceleration due to gravity at the surface of the planetIn terms of that on the surface of earth?3M

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For earth, g = GM/R^2

For the other planet,m = M/2r = R/2

g' = GM/r^2 = G(M/2)/(R/2)^2g' = 2 GM/R^2g' = 2g

Thus the acceleration due to gravity on that planet will be twice of earth; that means 19.6 m/s^2

11628.

36.If a planet exist whose mass and radius both.(4) none of thesewere half of those of the earth, theacceleration due to gravity at its surfacewould be:

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11629.

What is the name of the instrument that measures wind speed?

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Anemometer

11630.

17. A glass flask of volume 200 cm3 is just filled with mercury at20°C. The amount of mercury that will overflow when thetemperature of the system is raised to 100°C is(Yglass 1.2 x10-s / CYmercury 1.8x10/oC)

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volume expansion coefficient of glass = 3 x 5.9x10⁻⁶ K⁻¹volume expansion coefficient of mercury = 3 x 61x10⁻⁶ K⁻¹

The amount of overflow depends on the difference between these, which is3x10⁻⁶ x (61-5.9) = 1.653x10⁻⁴ K⁻¹

So the mercury expands more than the glass by an amount:200 x 1.653x10⁻⁴ x (100 – 20) = 2.6cm³This is the amount that overflows.

hit like if you find it useful

nhi aaya

11631.

Two lenses of power +12D and 2D are combined together. What is their equivalent focallength?a) 10 cmb) 12.5 cmc) 16.6 cmd) 8.33 cm

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Power of combination = 12.5 + (-2.5 )= 10 D wkt , p = 1/ff = 1/P= 1/10f = 0.1 m= 0.1 * 100 cm= 10 cm

Therefore , total power is 10 D and focal lenght is 10 cm or 0.1 m

11632.

116.Two lenses of power +12 and -2 dioptres are place in contact.What will be the focal length of the combination(a)5 cm (b)10 cm (c)15 cm (d)20 crm

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11633.

Ans. 4 N (attraction)8. Two identical metallic balls A and B have charges +4and -10 HC respectively. The distance between thenis 2.0 m. What is the magnitude and type of forceacting between them ?/They are touched to each otherand again separated by a distance of 2.0 m from eachC other. Calculate the new force between them. Whatwill be the force if one ball is connected to earth?Ans. 0.90 N (attraction), 0.51 N (repulsion), zero..Two similarly and equally chared i

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thanks

11634.

A force of 6 N and another of 8 N can be applied together to produce the effect of a single force of-d) 20 N

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maximum value of net force = Fmax= A+B = 8+6=14Nminimum value of net force = Fmin= A-B = 8-6 = 2therefore single force will be between 2 and 14 therefore ans is 11N

11635.

Q.26The accompanying figure shows a networkelements and two idealwith passivetransformers having 1 : 1 turns-ratios.Determine the z-parameters.1:192lllAAPTH1H-5000l(2 +l2s2s2-2s2s-l| 22 +12s2s +12s.2s? -12s2s2s - 12s

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11636.

If the maximum resultant of two concurrent forces is10 N and their minimum resultant is 4 N, then themagnitude of large force is(1) 5 N(3) 3 N(2) 7 N(4) 8 N

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large force is 7N.

11637.

One face of rectangular glass plate 6 cm thickis silvered. A luminous point object held S emfront of the front face forms an imag12 cm behind the silvered face. The refractiveindex of glass is1) 1.43) 1.22) 1.54) 1.6

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11638.

20 Determine the angle between two equal concurrent forces and p if magnitude of their resultant is

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R=√F1^2+F2^2+2F1F2cosAP/2=√P^2+P^2+2*P*PcosAP^2/4=2P^2+2P^2cosA1/4=2+2cosA-7/4=2cosA-7/8=cosAA=cos^-1(7/8)

^ ka kya matlab h

11639.

3In the figure at the free end a force AF is applied to keep the suspendedmass of 18 kg at rest. The valueof F is-(A) 180 N(B) 90 N8kg

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11640.

4. A block A of mass 2 kg rests on another block Bof mass 8kg which rests on horizontal floor. Thecoefficient of friction between A and Bis 0.2 whilethat between B and floor is 0.5. When a horizon-tal force of 25 N is applied on the block B, theforce of friction between A and B is(BHU 2004](d) 4.9 N(a) Zero(b) 3 9 N(c) 5.0N

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11641.

. A bullet of mass 40 g moving with a speed of90 m s-1 enters a heavy wooden block and is stoppedafter a distance of 60 cm. The average resistive forceexerted by the block on the bullet is(a) 180 N(c) 270 N(b) 220 N(d) 320 N

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11642.

5. Masses of 2 kg each are placed at the corners B and A of arectangular plate ABCD as shown in the figure. A mass of 8kg to be placed on the plate so that the centre of mass of thesystem should be at the centre O. Then the mass should beplaced at:4m(2 kg)(2 kg)(a) 1 m from Oon OE(c)2 m from Oon OG(b)2 m from O on OF(d) 2 m from O on OH

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11643.

emshown in figure is in equilibrium, find the tension in each string: T,,T2T3, T4and TsT412 6013160 72

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11644.

A body of mass 8 kg ishanging from another12kgbody of mass 12 kg. Thecombination is beingpulled up by a stringwith an acceleration of 2.2m/sec?. The tension Twill be(A) 260 NN(C) 220 N28kg(B) 240 N(D) 200 N

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The correct option is B.

11645.

A body of mass 8 kg ishanging from anotherbody of mass 12 kg. Thecombination is beingpulled up by a stringwith an acceleration of 2.2m/sec2. The tension Twill be(A) 260 N(C) 220 N12kgT.28kg(B) 240 N(D) 200 N

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11646.

The minimum number of vectors having different planes which can be added to give zero resultant is:

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answer is 4 for this

11647.

Q.30 A Rectangular block of iron has dimensions LXLX b. What is the resistance of the blockmeasured between the two square ends ? Given p= resistivity.

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As we knowR = ρ L/Awhere ρ is resistivity of the materialHere in this case, length is given as Land area is given as L×bSo,Resistance,R = ρ L/Lb = ρ/b

11648.

a nuclear fusion proces, the masses of the fusing nuclei beand ma and the mass of resultant nucleus be m3, then5. (A) Ifm3< (mm2)m3 = (mi-1 m

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The correct option is m3 < (m1 + m2).

In nuclear fusion the mass of end product or resultant is always less than the sum of initial product, the rest is liberated in the form of energy, like in Sun energy is liberated due to fusion of two hydrogen atoms.

The correct option is m3<(m1+m2)

11649.

1. How does sound travel?

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Sound is a wave, particles gets accelerated, a wave of faster moving particles hits slower moving particles and transfer kinetic energy. The originally slower moving particles are now a faster moving wave of particles and the originally faster moving wave of particles are now slower moving particles, this is how the wave continues.

sound is wave so it travel by a medium that is air

11650.

can sound travel through water?

Answer»

Yes

Yes, Sure