Describe the change in stretching frequency for CO upon the reaction with BF3. Given v (free CO) = 2143 cm-1
I truly know it is adduct formation, CO contains one sigma bond, one pi bond and one dative covalent bond from O to C, leaving both a lone pair in C and O. BF3 has low lying vacant 2p orbital. They truly reacts via adduct formation
However, it seems the probability of CO: --> BF3 and OC: --> BF3 are the same. The problem is the energy required to break B - F p(pi) - p(pi) interaction. Is the above adduct reaction still feasible? If yes, does the stretching frequency increase due to steric crowding (sp2 to sp3)? Thank you!
My Attempt Answer:
OC: + BF3 --> OCBF3
CO: + BF3 --> COBF3
B in BF3, +3 oxidation state, sp2 hybrid.
B F is covalent and multiple bond in nature due to p(pi) p (pi) interaction. B in BF3 is 6 valence electrons which is incomplete octet.
C O involves one sigma bond, one pi bond and one dative covalent bond from O to C, leaving a lone pair electrons on both C and O atom.
As B in BF3 is electron deficient and has low lying vacant pz orbital. The reaction proceeds via adduct formation.
CO can form stable octet configuration with BF3 with the breakage of p(pi) p (pi) interaction due to strong sigma bonding is formed in B C bond and B O bond which makes the product more stable. Steric hindrance of 3Fs gives frontal strain on CO. Weakening of CO bond means decrease in CO stretching frequency.