calculate the radii of first three bohr orbit of hydrogen
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Answered by
36
hii
•••here is our answer•••
Atomic number ,z is equal to 1.
Hence the radius of nth orbit rn=0.529n2Arn=0.529n2A
For first three orbits , n values are 1,2and31,2and3
ratio of radii of first three orbit = r1:r2:r3=n21:n22:n23r1:r2:r3=n12:n22:n32
=> 12:22:3212:22:32
=> 1:4:91:4:9
Answer : 1:4:9
✌✌ hope you like my answer and it may help you ❤❤☺
•••here is our answer•••
Atomic number ,z is equal to 1.
Hence the radius of nth orbit rn=0.529n2Arn=0.529n2A
For first three orbits , n values are 1,2and31,2and3
ratio of radii of first three orbit = r1:r2:r3=n21:n22:n23r1:r2:r3=n12:n22:n32
=> 12:22:3212:22:32
=> 1:4:91:4:9
Answer : 1:4:9
✌✌ hope you like my answer and it may help you ❤❤☺
roshanlepcha64pe3wpu:
using the bohr velocity calculate the radii of an electron in each of the three orbit of hydrogen
Answered by
21
we know that radius of any orbit of hydrogen atom is given by = 52.9 pm × n²
where n is the respective orbit.
radius of 1st orbit is 52.9 pm × 1² = 52.9 pm
radius of 2nd orbit is 52.9 pm × 2² = 52.9 × 4 = 211.6 pm
radius of 3rd orbit is 52.9 pm × 3² = 52.9 × 9 = 476.1 pm
where pm stands for picometre = 10⁻¹² m
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