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Kepler’s 1st Law: Law of Orbits
Statement: - The orbit of every planet is an ellipse around the sun with sun at one of the two foci of ellipse.
Kepler’s 2nd law: Law of Areas
Statement:-The line that joins a planet to the sun sweeps out equal areas in equal intervals of time.
Kepler’s 3rdLaw: Law of periods
Statement: -
- According to this law the square of time period of a planet is ∝ to the cube of the semi-major axisof its orbit.
- Suppose earth is revolving around the sun then the square of the time period (time taken to complete one revolution around sun) is ∝ to the cube of the semi major axis.
- It is known as Law of Periods as it is dependent on the time period of planets.
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| Bonding molecular orbital | Anti Bonding molecular orbital |
| Molecular orbitals formed by the additive effect of the atomic orbitals is called bonding molecular orbitals | Molecular orbitals formed by the subtractive effect of atomic is called anti-bonding molecular orbitals |
| Probability of finding the electrons is more in the case of bonding molecular orbitals | Probability of finding electrons is less in antibonding molecular orbitals. There is also a node between the anti-bonding molecular orbital between two nuclei where the electron density is zero. |
| These are formed by the combination of + and + and – with – part of the electron waves | These are formed by the overlap of + with – part. |
| The electron density, in the bonding molecular orbital in the internuclear region, is high. As a result, the nuclei are shielded from each other and hence the repulsion is very less. | The electron density in the antibonding molecular orbital in the internuclear region is very low and so the nuclei are directly exposed to each other. Therefore the nuclei are less shielded from each other. |
| The bonding molecular orbitals are represented by σ, π, δ. | The corresponding anti-bonding molecular orbitals are represented by σ∗ , π∗, δ∗. |
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Sanidhya Jadaun? 7 years, 1 month ago
4Thank You