Draw a graph, similar to Figure 3-11, of the torsional energy of 2-methylbutane as it rotates about the C2—C3 bond.
4. Alkanes and Cycloalkanes
Newman Projections
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Draw a graph, similar to Figure 3-9, of the torsional strain of 2-methylpropane as it rotates about the bond between C1 and C2. Show the dihedral angle and draw a Newman projection for each staggered and eclipsed conformation.
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Calculate the dihedral angle (θ) for the conformations shown.
(a)
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Calculate the dihedral angle (θ) for the conformations shown.
(c)
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For each of the pairs in Assessment 3.29, which conformation would you expect to be more prominent at equilibrium?
(a)
(b)
(c)
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Choose the conformation in each pair that is most stable. If both are equally stable, then write 'no difference.'
(a)
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In Chapter 5, we introduce reaction coordinate diagrams as a plot of potential energy versus the progress of a reaction. Consider the reaction coordinate diagram drawn for the 'reaction' of conformation A becoming conformation B. Which structure is present at the top of the hill?
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Which conformation in each of the following pairs has the least strain energy?
(c)
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Construct a graph, similar to Figure 3-11, of the torsional energy of 3-methylpentane along the C2―C3 bond.
e. Indicate which conformations are the most stable (lowest energy) and the least stable (highest energy).
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Why is it incorrect to say that the dihedral angle shown is 120° or even 109°?
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For each pair of conformations shown, choose which is most stable. [If both conformations have the same number of gauche interactions, choose the one where the interactions are between smaller groups.]
(e)
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For each pair of conformations shown, choose which is most stable. [If both conformations have the same number of gauche interactions, choose the one where the interactions are between smaller groups.]
(f)
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Which of the following structures represent the same compound? Which ones represent different compounds?
(f)
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Calculate the dihedral angle (θ) for the conformations shown.
(c)
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