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An artificial satellite is in circular orbit around the earth. The universal gravitational constant starts increasing at time t = 0, at a constant rate with respect to time. Then the satellite has its
1. path gradually spiralling in towards the centre of the earth.
2. path gradually spiralling out away from the centre of the earth.
3. angular momentum about the centre of the earth remains constant.
4. potential energy decreases.

16 Answers

3
iitimcomin ·

hey this is not in jee syllabus!!!!!

3
iitimcomin ·

Pressure in a fluid; Pascal's law; Buoyancy; Surface energy and surface tension, capillary rise; Viscosity (Poiseuille's equation excluded), Stoke's law; Terminal velocity, Streamline flow, Equation of continuity, Bernoulli's theorem and its applications.

11
Subash ·

it was asked in BMAT so i dint check

11
Subash ·

I HAVE CHANGED THE QUESTION NOW TAKE A LOOK

3
iitimcomin ·

it starts spiralling inward!!!!!!!

potential energy goes on decreasing!!!!!!!!

"""""angular momentum about the centre of the earth remains constant.""""""" ang. momentum of wat about the center of the earth?????? if its the ang. momentum of the earth aby center of the earth then it remains constant = 0!!!!

11
Subash ·

it is the ang momentum of the satellite

11
Subash ·

n yeah other answers are correct

3
iitimcomin ·

and shubhash check out the SHM and also the question of the day id u like physics a lot!!!!

3
iitimcomin ·

if its the ang. mom. of satlite .. it is not constant as the thing keeps spirallin inward .......

11
Subash ·

no it is conserved consider the gravitational force

it is a central force

if it is spiralling inwards its velocity is increasing(radius is decreasing)

3
iitimcomin ·

the central force is perpendicular to the tangential velocity so it plays no role ... tangential velocity is a constant !!!!!!

3
msp ·

is the ans is 2,3,4;

106
Asish Mahapatra ·

sankara 2 can never be the answer..... as G increases , then attractive force will increase, so it will spiral inwards.

3
msp ·

F=GMm/R2 (G=kt+G0)

1/2mv2-G0Mm/(R+h)1=1/2mv'2-(kt+G0)Mm/(R+h+h')1

V(R+h)=V'(R+h+h') (since ang.mom is conserved bcos rFsin0=0)

substitute for V' and find h'.

v'=√g(R+h+h')

11
Subash ·

answer here is 1,3,4

11
Subash ·

cant get what ur saying iitimcomin

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