Chemistry, 27.08.2019 12:30 ckenyewildon

In the bohr model of the atom, the ground-state electron in hydrogen has an orbital speed of 2190 km/s. the mass of an electron is 9.11×10−31kg. what is its kinetic energy?

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Answer from: mckinley2006

From the equation:
K.E=1÷2×9.11×10^-31kg×{2190)2
4.555×10^-31kg×4796100
KE=2.184×10^-21g/m/sec2

Answer from: autumnravenaj

The kinetic energy of the electron is 7.58 x 10⁻¹⁹J

From the given question:

The mass of electron = 9.11×10⁻³¹kg Velocity = 2190 km/s = 129 x 10⁴m/s (converted to m/s)

To determine the kinetic energy of the ground, you have to make use of the formula for calculating the kinetic energy, which is:

KE = ½ mv²

Where KE is the Kinetic energy M represent the mass of the body V is the velocity of the body

If you substitute the value, then you have:

0.5 (9.11×10⁻³¹kg) (129 x 10⁴m/s)²

= 7.58 x 10⁻¹⁹J

Thus, the kinetic energy of the electron is 7.58 x 10⁻¹⁹J

Bohr designed a system made up of a dense nucleus and surrounded by electrons held together electrostatic forces of attraction.

Kinetic energy is also known as the energy of motion, which means is the energy an object carries while it’s moving or in motion.

In other words, for an object to have kinetic energy, it must be in motion, such an object must be pulled or push.

This explanation has to do with the Newton's second law of motion. The opposite of kinetic energy is potential energy while its SI unit is Joules (J).

LEARN MORE:

The radius of the orbit is 5.28 × 10−11 m, and the speed of the electron is 2.18 × 106 m/s. The mass of an electron is 9.11 × 10−31 kg In the simple Bohr model of the eighth excited state of the hydrogen atom, the electron travels in a circular orbit around a fixed proton.

KEYWORDS:

ground state electronorbital speedkinetic energylaw of motionpotential energy

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In the bohr model of the atom, the ground-state electron in hydrogen has an orbital speed of 2190 km...