The second acetyl group enters the unoccupied ring to form diacetylferrocene because it is more nucleophilic than the ring that has already been acetylated.
The acetylation of ferrocene is a Friedel-Crafts acylation reaction. In this reaction, an acylium ion, which is a positively charged carbon atom with an oxygen atom bonded to it, attacks an aromatic ring. The aromatic ring donates electrons to the acylium ion, forming a new bond and displacing the positive charge.
In the case of ferrocene, the first acetyl group reacts with one of the cyclopentadienyl rings. This ring becomes less nucleophilic because the positive charge from the acylium ion has been partially delocalized to the ring. The unoccupied ring, on the other hand, is more nucleophilic because it has not been attacked by the acylium ion.
Here is a diagram of the reaction:
Fe + CH3COCl → Fe-O-C(CH3)3 (acetylferrocene)
Fe-O-C(CH3)3 + CH3COCl → Fe-O-C(CH3)2-C(CH3)3 (diacetylferrocene)
The first step of the reaction is the formation of acetylferrocene. In this step, the acetyl chloride reacts with ferrocene to form an acylium ion. The acylium ion then attacks one of the cyclopentadienyl rings, forming acetylferrocene.
The second step of the reaction is the formation of diacetylferrocene. In this step, the acetylferrocene reacts with another molecule of acetyl chloride to form diacetylferrocene. The second acetyl group attacks the unoccupied cyclopentadienyl ring, forming diacetylferrocene.
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at constant temperature, a 144.0 ml sample of gas in a piston chamber has a pressure of 2.25 atm. calculate the pressure of the gas if this piston is pushed down hard so that the gas now has a volume of 36.0 ml.
The pressure of the gas would be 9.0 atm if the piston is pushed down hard to a volume of 36.0 ml.
To solve this problem, we can use Boyle's Law, which states that the pressure of a gas is inversely proportional to its volume at constant temperature.
First, we need to set up the equation: P1V1 = P2V2, where P1 and V1 are the initial pressure and volume, and P2 and V2 are the final pressure and volume.
Given that the initial volume (V1) is 144.0 ml and the initial pressure (P1) is 2.25 atm, and the final volume (V2) is 36.0 ml, we can plug in the values into the equation:
2.25 atm * 144.0 ml = P2 * 36.0 ml
Next, we can solve for P2 by dividing both sides of the equation by 36.0 ml:
2.25 atm * 144.0 ml / 36.0 ml = P2
P2 = 9.0 atm
Therefore, the pressure of the gas would be 9.0 atm if the piston is pushed down hard to a volume of 36.0 ml.
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