Let VG and EG denote gravitational potential and field respectively, then choose the wrong statement.
VG=0,EG=0
VG≠0,EG=0
VG=0,EG≠0
VG≠0,EG≠0
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Answered by
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the third option is wrong.
d VG / d x = EG = 0 = gradient of potential in distance is the field.
So if VG = 0 then EG = 0 This is true.
If VG ≠ 0 then EG can still be 0.
If VG≠ 0 then it is also possible that EG ≠ 0.
But if VG = 0, then it is not possible that EG ≠ 0.
d VG / d x = EG = 0 = gradient of potential in distance is the field.
So if VG = 0 then EG = 0 This is true.
If VG ≠ 0 then EG can still be 0.
If VG≠ 0 then it is also possible that EG ≠ 0.
But if VG = 0, then it is not possible that EG ≠ 0.
kvnmurty:
thanx n u r welcom
Answered by
0
Answer:
g
Explanation:
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