Question
In [Fe(CO)5], hybrid is at ion state and number of co-ordinate bonds are-
- sp3d,5
- dsp2,10
- d2sp2,5
- dsp3,10
The correct answer is: dsp3,10
Related Questions to study
The condition that the equation can take the form when shifting the origin is
When the roots are equal and real, then the discriminant value of the the quadratic equation becomes 0.
The condition that the equation can take the form when shifting the origin is
When the roots are equal and real, then the discriminant value of the the quadratic equation becomes 0.
Compound with the highest melting point is-
Compound with the highest melting point is-
In the Born-Haber cycle for the formation of solid common salt (NaCl), the largest contribution comes from-
In the Born-Haber cycle for the formation of solid common salt (NaCl), the largest contribution comes from-
Which of the following molecule is having complete octet-
Which of the following molecule is having complete octet-
In a homonuclear molecule which of the following set of orbitals are degenerate?
In a homonuclear molecule which of the following set of orbitals are degenerate?
MolecularorbitalelectronicconfigurationofBe2, willbe-
a)KK, σ2s2
b)KK,σ2s2,σ*2s2
c)σ1s2,σ*1s2,σ2s2,σ*2s2
d)σ1s2,σ*1s2,σ2s2,2p2Correctansweris-
MolecularorbitalelectronicconfigurationofBe2, willbe-
a)KK, σ2s2
b)KK,σ2s2,σ*2s2
c)σ1s2,σ*1s2,σ2s2,σ*2s2
d)σ1s2,σ*1s2,σ2s2,2p2Correctansweris-
Which of the following species will have the minimum bond energy:
Which of the following species will have the minimum bond energy:
The transformed equation of when the axes are translated to (1, –2) is
shifting of origin is done when the aes are shifted parallely to a different location on the cartesian plane.
this results in change of coordinates as: x=x'+h and y=y'+k
where h,k are the new origin.
The transformed equation of when the axes are translated to (1, –2) is
shifting of origin is done when the aes are shifted parallely to a different location on the cartesian plane.
this results in change of coordinates as: x=x'+h and y=y'+k
where h,k are the new origin.