the ratio of electric force (fe) to gravitational force acting between two electrons will be
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F = (ke^2) /r^2 (electric force)
F = (Gme^2)/r^2 ( gravitational force)
aruja17:
rong answer
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Here is your answer.
The gravitational force is given by Newton’s law of universal gravitation to be:
Fg=Gm1m2r2
In this case, the gravitational force between an electron and a proton would be:
Fg=6.67×10−11×9.10938×10−31×1.67262×10−27r2
The electrostatic force of attraction is given by Coulomb’s law as:
Fe=kq1q2r2
In this case, the electrostatic force between an electron and a proton with the medium of separation being air would be:
Fe=−9.0×109×(1.6×10−19)2r2
Therefore, the ratio of the magnitudes of the gravitational force to electrostatic force would be:
ratio=6.67×10−11×9.10938×10−31×1.67262×10−27r29.0×109×(1.6×10−19)2r2
Now because the distance of separation is the same,
ratio=6.67×10−11×9.10938×10−31×1.67262×10−279.0×109×(1.6×10−19)2
ratio=101.62766×10−6923.04×10−29
ratio=4×10−40
I hope my answer is help you.
B brainly
The gravitational force is given by Newton’s law of universal gravitation to be:
Fg=Gm1m2r2
In this case, the gravitational force between an electron and a proton would be:
Fg=6.67×10−11×9.10938×10−31×1.67262×10−27r2
The electrostatic force of attraction is given by Coulomb’s law as:
Fe=kq1q2r2
In this case, the electrostatic force between an electron and a proton with the medium of separation being air would be:
Fe=−9.0×109×(1.6×10−19)2r2
Therefore, the ratio of the magnitudes of the gravitational force to electrostatic force would be:
ratio=6.67×10−11×9.10938×10−31×1.67262×10−27r29.0×109×(1.6×10−19)2r2
Now because the distance of separation is the same,
ratio=6.67×10−11×9.10938×10−31×1.67262×10−279.0×109×(1.6×10−19)2
ratio=101.62766×10−6923.04×10−29
ratio=4×10−40
I hope my answer is help you.
B brainly
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