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Find radius of 2 orbit of hidrogan Atom
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What is the value of Bohr’s radius of the second orbit of hydrogen?
Ok according to this question
There is a formula in chemistry regarding the Bohr's radius of hydrogen atom
r = r°n×n÷z
In this formula R is the radius and n is the radius in which the electron is lying
Z is the atomic number of the atom in the case of hydrogen atom Z is equal to one
r°=0.529
Therefore for Bohr's radius of second Orbit n is equal to 2
r= 0.529 × 2×2
r=2.116
Remember this value comes in A°
Therefore radius of second orbit is 2.116
I hope this will be helpful to you
Answered by
5
Question-:How can you calculate the radius of the first orbit in a hydrogen atom?
ke2/r2 = mv2/r
Where ke2/r2 is the Coulomb's force and mv2/r is the centripetal force of the electron around the nucleus
you know from Bohr's postulate
mvr = nh/2π
Combine the two equations. What is the value of the radius of the first orbit ?
r=
Plank's constant h= 6.624 10-34 Js
electron mass me= 9.11 10-31 Kg
electron charge e= -1.6 10-19 C
Coulomb's constant k=8.99 109 m2N/C2
Answrr
ke2/r2 = mv2/r
3rd Bohr's postulate
mvr = nh/2Π
v = nh/2Πmr
ke2/r2 = mn2h2/r4Πm2r2
r = n2h2/k4Π2me2
r = 0.53 Angstrom
ke2/r2 = mv2/r
Where ke2/r2 is the Coulomb's force and mv2/r is the centripetal force of the electron around the nucleus
you know from Bohr's postulate
mvr = nh/2π
Combine the two equations. What is the value of the radius of the first orbit ?
r=
Plank's constant h= 6.624 10-34 Js
electron mass me= 9.11 10-31 Kg
electron charge e= -1.6 10-19 C
Coulomb's constant k=8.99 109 m2N/C2
Answrr
ke2/r2 = mv2/r
3rd Bohr's postulate
mvr = nh/2Π
v = nh/2Πmr
ke2/r2 = mn2h2/r4Πm2r2
r = n2h2/k4Π2me2
r = 0.53 Angstrom
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