Addition of ${\text{B}}{{\text{r}}_{\text{2}}}$to trans$ - 2 - $butene would give a product which is:
A. achiral
B. racemic
C. meso
D. optical active
Answer
609.9k+ views
Hint:To determine the answer we should know the type of addition shown by bromine. The stereo of the product depends upon the type of addition and stereo of the reactant. We should also know the meaning of achiral, racemic, meso and optical active. The reagent bromine gives the anti-addition on alkene.
Complete step-by-step answer:The reagent bromine is used for bromination of the alkene. Initially, the pi bond electron density of alkene attacks at bromine, so bromine gets attached from the pi electron density by forming a three membered cyclic structure.
Then bromide ion attacks from the opposite side of the ring and gets added simultaneously; the ring opening takes place, so a dibromide product forms.
The reaction of bromine with trans$ - 2 - $butene is shown as follows:
Bromide ion can attack any one of the carbon of the double bond so, a mixture of two product forms. Now we will write the fischer projection formula of the product to find the relation between them.
As both carbon centres of the product are chiral centres but the compound has a plane of symmetry. So, the formed compound is meso.
So, addition of ${\text{B}}{{\text{r}}_{\text{2}}}$to Trans$ - 2 - $butene would give a product which is meso.
Therefore, option (C) meso, is correct.
Note: The anti-addition of reagent to Trans alkene results in a meso compound. A carbon centre having four different substituents is known as a chiral centre. For a compound to be optically active, the presence of a chiral centre is necessary. The compound having no chiral centre is known as optical inactive. The compound having a chiral centre can also be achiral if it possesses a plane of symmetry or centre of symmetry and these compounds are known as meso.
Complete step-by-step answer:The reagent bromine is used for bromination of the alkene. Initially, the pi bond electron density of alkene attacks at bromine, so bromine gets attached from the pi electron density by forming a three membered cyclic structure.
Then bromide ion attacks from the opposite side of the ring and gets added simultaneously; the ring opening takes place, so a dibromide product forms.
The reaction of bromine with trans$ - 2 - $butene is shown as follows:
Bromide ion can attack any one of the carbon of the double bond so, a mixture of two product forms. Now we will write the fischer projection formula of the product to find the relation between them.
As both carbon centres of the product are chiral centres but the compound has a plane of symmetry. So, the formed compound is meso.
So, addition of ${\text{B}}{{\text{r}}_{\text{2}}}$to Trans$ - 2 - $butene would give a product which is meso.
Therefore, option (C) meso, is correct.
Note: The anti-addition of reagent to Trans alkene results in a meso compound. A carbon centre having four different substituents is known as a chiral centre. For a compound to be optically active, the presence of a chiral centre is necessary. The compound having no chiral centre is known as optical inactive. The compound having a chiral centre can also be achiral if it possesses a plane of symmetry or centre of symmetry and these compounds are known as meso.
Recently Updated Pages
Master Class 12 Economics: Engaging Questions & Answers for Success

Master Class 12 Social Science: Engaging Questions & Answers for Success

Master Class 12 English: Engaging Questions & Answers for Success

Master Class 12 Maths: Engaging Questions & Answers for Success

Master Class 12 Physics: Engaging Questions & Answers for Success

Master Class 12 Biology: Engaging Questions & Answers for Success

Trending doubts
What is the Full Form of PVC, PET, HDPE, LDPE, PP and PS ?

Draw a ray diagram of compound microscope when the class 12 physics CBSE

Derive an expression for the electric field intensity class 12 physics CBSE

Ethylidene chloride and ethylene dichloride are A Chain class 12 chemistry CBSE

Calculate the equivalent resistance between a and b class 12 physics CBSE

Derive an expression of the magnetic field at the center class 12 physics CBSE

