Q. 13.24
Question
Draw the Fischer projection for the other enantiomer of a to d in problem 13.22.
Step-by-Step Solution
VerifiedPart a) The Fischer projections of a are shown below, D arabinose and L arabinose.
Part b) The following figure shows a Fischer projection of b, including L-Sorbose and D-Sorbose.
Part c) The Fischer projection for c is D-Lyxose and L- lyxose.
Part d) The given underneath is Fischer projection for d is L- Ribose and D- Ribose.
Enantiomers are molecules that exist in two forms that are mirror images of each other but cannot be overlaid one on top of the other.
- In this problem, we have to draw the Fischer projections for the other enantiomers of the structures a.
- Enantiomers are chiral particles that are non-superimposable perfect representations of one another by any blend of revolutions, interpretations, and some conformational changes.
- In the first example, we have D-Arabinose and after changing every configuration we get the mirror image, which is L-Arabinose.
- In the Figure underneath, we can perceive how enantiomers search in Fischer projection.
- In this case, we have L-Sorbose, and converting absolutely the configuration of each stereocenter, we get the opposite enantiomer, D-Sorbose.
- Knowing that enantiomers are replicate pictures of each other, we simply must change each configuration inside the structure.
- Fischer projections had been initially proposed for the depiction of carbohydrates and utilized by chemists, specially in organic chemistry and biochemistry.
- In this example we have D-Lyxose, and when we change the absolute configuration of every stereocenter, we get the other enantiomer, L-Lyxose.
- Ribose, additionally known as D-ribose, is a five-carbon sugar discovered in RNA (ribonucleic acid), in which it alternates with phosphate organizations to shape the “backbone” of the RNA polymer and binds to nitrogenous bases.
- In this case, we have got L-Ribose, and while we alternate the configuration of each stereocenter, we get D-Ribose