Gravitational field in x−y plane is given as E=(2xi^+3y2j^), difference in gravitational potential energy of 2 kg mass between two points A(0,0) and B(5,3) equal to

Name: Video solution 1: Gravitational field in x−y plane is given as E=(2xi^+3y2j^), difference in gravitational potential energy of 2 kg mass between two points A(0,0) and B(5,3) equal to
Uploaded: 2022-03-15T15:39:54.000Z
Duration: 4 min
Description: Video solution 1: Gravitational field in x−y plane is given as E=(2xi^+3y2j^), difference in gravitational potential energy of 2 kg mass between two points A(0,0) and B(5,3) equal to

du=−t⋅drˉdu=(Eˉ⋅dr)m∫nAdu=−∫BA2(2xdx+3y2dy)=−64 J

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Gravitational field in x-y plane is given as {E}=(2 x {i}+3 y^

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Hard

Solving time: 4 mins

Gravitational field in $x - y$ plane is given as $E = (2 x \hat{i} + 3 y^{2} \hat{j})$ , difference in gravitational potential energy of $2 kg$ mass between two points $A (0, 0)$ and $B (5, 3)$ equal to

32 J

16 J

64 J

128 J

Views: 5,149 students

Updated on: Jun 19, 2022

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Theodore Discussed

Gravitational field in

x - y

plane is given as

E = (2 x \hat{i} + 3 y^{2} \hat{j})

, difference in gravitational potential energy of

2 kg

mass between two points

A (0, 0)

and

B (5, 3)

equal to

6 mins ago

Discuss this question LIVE

6 mins ago

Text solutionVerified

d u = \overline{- t} \cdot d \overset{r}{ˉ}

d u = (\overset{ˉ}{E} \cdot \overline{d r}) m

\int_{n}^{A} d u = - \int_{B}^{A} 2 (2 x d x + 3 y^{2} d y)

= - 64 J

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Question Text	Gravitational field in $x - y$ plane is given as $E = (2 x \hat{i} + 3 y^{2} \hat{j})$ , difference in gravitational potential energy of $2 kg$ mass between two points $A (0, 0)$ and $B (5, 3)$ equal to
Updated On	Jun 19, 2022
Topic	Gravitation
Subject	Physics
Class	Class 11
Answer Type	Text solution:1 Video solution: 2
Upvotes	262
Avg. Video Duration	5 min

Gravitational field in $x - y$ plane is given as $E = (2 x \hat{i} + 3 y^{2} \hat{j})$ , difference in gravitational potential energy of $2 kg$ mass between two points $A (0, 0)$ and $B (5, 3)$ equal to

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Gravitational field in x−y plane is given as E=(2xi^+3y2j^​), difference in gravitational potential energy of 2 kg mass between two points A(0,0) and B(5​,3) equal to

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Gravitational field in $x - y$ plane is given as $E = (2 x \hat{i} + 3 y^{2} \hat{j})$ , difference in gravitational potential energy of $2 kg$ mass between two points $A (0, 0)$ and $B (5, 3)$ equal to