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Ch.23 - Transition Metals and Coordination Chemistry
Chapter 23, Problem 79

Complete the exercises below. Which of the following objects is chiral: a. a left shoe, b. a slice of bread, c. a wood screw, d. a molecular model of Zn(en)Cl₂, e. a typical golf club?

Verified step by step guidance
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Step 1: Understand the concept of chirality. Chirality refers to an object that cannot be superimposed on its mirror image. A chiral object and its mirror image are non-identical, much like left and right hands.
Step 2: Analyze each object for symmetry. A chiral object lacks an internal plane of symmetry, meaning it does not have a mirror plane that divides it into two identical halves.
Step 3: Evaluate object (a) - a left shoe. Consider if a left shoe can be superimposed on its mirror image, which would be a right shoe. Since they are not identical, a left shoe is chiral.
Step 4: Evaluate object (b) - a slice of bread. Typically, a slice of bread is symmetrical and can be superimposed on its mirror image, making it achiral.
Step 5: Evaluate object (c) - a wood screw. Consider the helical structure of a screw. If the screw has a right-handed or left-handed twist, it is chiral because its mirror image would have the opposite twist.

Key Concepts

Here are the essential concepts you must grasp in order to answer the question correctly.

Chirality

Chirality is a property of asymmetry important in several branches of science, particularly in chemistry. An object is considered chiral if it cannot be superimposed on its mirror image, meaning it has a non-superimposable mirror image. This concept is crucial in understanding molecular structures, especially in organic chemistry, where chiral molecules can exhibit different properties and behaviors.
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Enantiomers

Enantiomers are a type of stereoisomer that are mirror images of each other but cannot be superimposed. They often have identical physical properties except for their interaction with polarized light and reactions in chiral environments, such as biological systems. Understanding enantiomers is essential for grasping the implications of chirality in pharmaceuticals and biochemistry.
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Symmetry in Objects

Symmetry plays a critical role in determining chirality. An object is achiral if it possesses a plane of symmetry, meaning it can be divided into two identical halves. In contrast, chiral objects lack such symmetry, making them unique in their spatial arrangement. Recognizing symmetry helps in identifying chiral versus achiral objects in various contexts, including molecular models and everyday items.
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