51 - Mechanics Part 2 Questions Answers

A SUBMERGED BLOCK RISES BY 2cm WHEN MASS OF 10kg IS REMOVED ( BE4 THAT 10kg MASS WAS KEPT ON IT)

WHAT WILL BE THE VOLUME OF THE BLOCK

Asked By: SARIKA SHARMA
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Joshi sir comment

According to the given conditions 

in first case block is completely inside water by putting 10 kg in it means density of block will be less than that of water

according to the law of floatation we know that 

wt. of solid = upthrust

so 10g + AL(0.01)Dg = AL(0.01)dg

in second case

AL(0.01)Dg = A[L-2](0.01)dg

substracting 2nd eq. by 1st eq. we will get A = 1/2

now initial lenght in start is not provided by you, if it is given then calculate V = AL(0.01)

In thid question d and D are densities of liquid and solid, A and L are area of bottom of block and its length in cm.   0.01 is for converting cm. into m.

Physics >> Mechanics Part 2 >> Gravitation Medical Exam

WEIGHT OF A BODY ON SURFACE OF EARTH DEPENDS UPON D ANGULAR SPEED OF ROTATn OF EARTH ABOUT ITS OWN AXIS. IS THIS STATMENT IS CORRECT? PLS. GIVE REASON ALSO

Asked By: SARIKA
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Joshi sir comment

since a cetrifugal force works on the body and this force depends on angular speed so statement is correct.

formatn of rain drop is/r involved

1)saturatn of vapour pressure

2) temp.

3)viscosity

4) surface tension

MORE THAN ONE OPTn IS/R CORRECT

Asked By: SARIKA
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Joshi sir comment

saturation of V P, because due to this drops will be created.

and surface tension cause for the shape of drop

if more air is pushed in soap bubble the pressure in it decreases WHY?

Asked By: SARIKA
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Joshi sir comment

since inside soap bubble pressure is given by the formula P0 + 4T/R and on pushing air  R will increase so pressure will decrease.

IF MORE AIR IS PUSHED IN A SOAP BUBBLE THE PRESSURE IN IT WILL INCREASE OR DECREASE . PLS GIVE REASON ALSO

Asked By: SARIKA
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Joshi sir comment

since inside soap bubble pressure is given by the formula P0 + 4T/R and on pushing air  R will increase so pressure will decrease.

Physics >> Mechanics Part 2 >> Gravitation Medical Exam

Q IF A BODY IS PROJECTED UPWARD WITH SPEED 1/2 OF ESCAPE SPEED OF EARTH THEN MAXn HEIGHT ATTAINED BY IT IS=? 

ANS=R/3  WHERE R=RADIUS OF EARTH

Asked By: SARIKA Solved By: NIKHIL VARSHNEY
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Joshi sir comment

escape velocity = √(2GM/R)   so 1/2 of escape = 1/2√(2GM/R)

so according to given condition on applying energy conservation we will get 

energy at start = energy at the heighest point

or    -GMm/R +  mv2/2 =  -GMm/R1 +  0

or     - GMm/R   +  2GMm/8R =  -GMm/R1 + 0

solve now for finding R1  then find R1-R

Physics >> Mechanics Part 2 >> Gravitation Medical Exam

Q A UNIFORM SPHERICAL SHELL GRADUALLY SHRINKS MAINTAING ITS SHAPE. THE GRAVITATn POTENTIAL AT THE CENTRE WILL DECREASE. Y DOESN'T IT SHD REMAIN CONST. =?

Asked By: SARIKA
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Joshi sir comment

Formula for gravitational potential at centre is -3/2 GM/R so if R will decrease V will increse numerically but - is present so decreases

Q IF IN THE SAME QUESTn OF BAROMETER THE ELEVATOR IS ACCELERATING UPWARD READS 76cm. THEN AIR PRESSURE IN ELEVATOR IS >76cm PLS EXPLAIN THE CONCEPT BEHIND SUCH CASES.

Asked By: SARIKA
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Joshi sir comment

when elevator will move in upward direction the extra Hg level will feel a down force and given that in movable condition it is 76 cm. Hg so really it will be more than 76 cm. 

please,  write tibs about tidal effect  and it's fourmula ?   Is it depend inversly on the cube of the distance? and is  tidal effect of the moon's pull grater than the tidal effect of Sun?

 

Asked By: SHUBHAM VED
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Joshi sir comment

 

The tidal force is a secondary effect of the force of gravity and is responsible for the tides. It arises because the gravitational force per unit mass exerted on one body by a second body is not constant across its diameter, the side nearest to the second being more attracted by it than the side farther away. Stated differently, the tidal force is a differential force. Consider three things being pulled by the moon: the oceans nearest the moon, the solid earth, and the oceans farthest from the moon. The moon pulls on the solid earth, but it pulls harder on the near oceans, so they approach the moon more causing a high tide; and the moon pulls least of all on the far oceans (on the other side of the planet), so they stay behind more, causing another high tide at the same time. If we imagine looking at the Earth from space, we see that the whole Earth was pulled, but the near oceans more and the far oceans less; the far oceans stayed behind since they are pulled less (since they are farther away).

 

Tidal effects become particularly pronounced near small bodies of high mass, such as neutron stars or black holes, where they are responsible for the "spaghettification" of infalling matter. Tidal forces create the oceanic tide of Earth's oceans, where the attracting bodies are the Moon and, to a lesser extent, the Sun.

 

Formula

\vec a_t(axial)  ~ \approx ~ \pm ~ \hat r ~ 2 \Delta r ~ G ~ \frac{M}{R^3}

There is some amount of water in the beaker, and a vertical  rod is passing through the centre of the circular base of the cylindrical beaker which is rotated with angular velocity ω  , then water takes a particular shape(miniscus is formed). Find the equation of the miniscus of water when the mid point of  the miniscus just touches the bottom surface of the beaker?

Asked By: AMIT DAS
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Joshi sir comment

after making the diagram, complete the miniscus as a sphere, then following conditions will be obtained

1) h = R(1-cosθ)  here h, R and θ are height of miniscus, radius of the sphere and  contact angle.

2) R = r/cosθ, r is the radius of beaker

3) tanθ = g/rw2

4) πr2hρ - πR3ρcos2θ = 2πrTcosθ

There are 4 equations, remove R, θ and T and get a relation between h and r in terms of g, w, ρ and π

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