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ll. (II) Compare the electric force holding the electron in orbit r 0.53 x 10-10 m)...
Determine the magnitude and direction of the electric force on the electron of a hydrogen atom exerted by the single proton that is the atom’s nucleus. Assume the average distance between the revolving electron and a proton is r= 0.53×10^-10m.
Example 15.1 The Forces in a Hydrogen Atom Goal Contrast the magnitudes of an electric force and a gravitational force. Problem The electron and proton of a hydrogen atom are separated (on the average) by a distance of about 5.30 x 1011 m. Find the magnitudes of the electric force and the gravitational force that each particle exerts on the other, and the ratio of the electric force, Fe, to the gravitational force, Fo Strategy Solving this problem is just...
An electron with charge −e and mass m moves in a circular orbit of radius r around a nucleus of charge Ze, where Z is the atomic number of the nucleus. Ignore the gravitational force between the electron and the nucleus. Find an expression in terms of these quantities for the speed of the electron in this orbit. (Use any variable or symbol stated above along with the following as necessary: k for Coulomb's constant.) v = ?
Compare the electrostatic force between an electron and proton separated by 0.530x10^-10m with the gravitational force between them. This distance is their average separation in a hydrogen atom (r=0.530x10^-10m)
In the Rutherford model of the hydrogen atom, a proton (mass M, charge ) is the nucleus and an electron (mass m, charge ) moves around the proton in a circle of radius r. Let k denote the Coulomb force constant (1/40) and the universal gravitational constant. The ratio of the electrostatic force to the gravitational force between electron and proton is: Select one a. kOq/GMm b. Og/GMora C. GM/ d. k Mm/GO e. GOg/kM
In the Rutherford model of the hydrogen atom, a proton (mass M, charge ) is the nucleus and an electron (mass m, charge g) moves around the proton in a circle of radius r. Let k denote the Coulomb force constant (1/472) and the universal gravitational constant. The ratio of the electrostatic force to the gravitational force between electron and proton is: Select one: O a. GMm/kQq O b. kQqGM2 O c. kg/GM O d. GOq/k Mon O e. kMme
The electric force is much stronger than the gravitational force so we can often neglect gravity in electricity and magnetism. How far does the electron of a hydrogen atom have to be removed from the nucleus (contains only one proton) for the force of attraction equal the weight of the electron at the surface of the Earth (g=9.8 m/s2)? Is that large compared to the size of an atom? 2. The electric force is much stronger than the gravitational force...
In the Rutherford model of the hydrogen atom, a proton (mass M, charge Q) is the nucleus and an electron (mass m, charge q) moves around the proton in a circle of radius r. Let k denote the Coulomb force constant (1/4peo) and G the universal gravitational constant. The ratio of the electrostatic force to the gravitational force between electron and proton is: Select one: a. kMm/ GQq b.kQq/GMm c. GQq/kMm d. kQq/GMmr2 e. GMm/kQq
In the bohr model of the hydrogen atom the electron is in a circular orbit of r = 5.29 x 10^-11m around the nuclear proton. The mass of the electron is 9.11 x 10^ -31 kg. Find the speed of the electron. Hint: use Coulomb’s law and the concept of the force for an object going in a circular motion.
An electron and a proton are separated by a distance of 1.9 *10 m (roughly the diameter of a single atom). What is the magnitude of the electric interaction between the electron and the proton? Number magnitude of electric force = What is the magnitude of the gravitational interaction between the electron and the proton? Number magnitude of gravitational force In this scenario, how many times stronger is the electric force than the gravitational force? Number The electric force is...