Calculate the spin only magnetic moment of [CoF6]3- and Calculate the spin only magnetic moment of [CoF6]3- and [Co(NH3)6]3-Co(NH3)6]3-
Answers
Answer:
Magnetic moment can be calculated using the formula √{(n)(n+2)} , where n= number of unpaired electrons.
Plugging in the value of n, we get the magnetic moment
M=√{(4)(6)}
M=√24= 4.89BM.
Answer:
[CoF₆]³⁻ and [Co(NH₃)₆]³⁻ have spin-only magnetic moments of 4.8 BM.
Let's talk about the magnetic moment and its formula, and then examine how we got the solution.
Explanation:
What exactly is the magnetic moment?
The magnetic strength and direction of a magnet or other item that generates a magnetic field are defined as magnetic moment.
- The magnetic moment is measured as a vector quantity.
- The items tend to align themselves such that the magnetic moment vector becomes parallel to the magnetic field lines.
Formula:
The formula for calculating the magnetic moment based only on spin is,
μ = √4s (s + 1)
here, s = spin magnetic moment
μ = √n (n + 2)
here, n denotes the number of unpaired electrons
The spin-only magnetic moment is measured in BM (Bohr Magneton).
In the given question,
the [CoF₆]³⁻ complex has Co in +3 oxidation state.
(Co) = [Ar] 3d⁷ 4s²
(Co⁺³) = [Ar] 3d⁶
No. of Co⁺³ unpaired electrons is 4
So, spin only magnetic moment = √4 (4 + 2) = √24 = 4.8 BM
Similarly, in [Co(NH₃)₆]³⁻ complex, Co is present in +3 oxidation state.
(Co) = [Ar] 3d⁷ 4s²
(Co⁺³) = [Ar] 3d⁶
No. of Co⁺³ unpaired electrons is 4
So, spin only magnetic moment = √4 (4 + 2) = √24 = 4.8 BM
Hence, both the complex will have same spin only magnetic moment, i.e., 4.8 BM.
Hope the concept is clear.