Problem 64
Question
The instrument which can be used to measure optical activity, i.e., specific rotation (a) Refractometer (b) Photometer (c) Voltmeter (d) Polarimeter
Step-by-Step Solution
Verified Answer
The instrument used to measure optical activity is a Polarimeter.
1Step 1: Identifying the Concept
The exercise asks us to identify an instrument measuring optical activity. Optical activity refers to the ability of a substance to rotate the plane of polarization of light, which is characterized by its specific rotation.
2Step 2: Exploring the Options
We need to explore each provided answer choice:
- (a) **Refractometer**: Measures the refractive index of substances, used typically for liquids.
- (b) **Photometer**: Measures the intensity of light.
- (c) **Voltmeter**: Measures electric potential difference between two points in an electric circuit.
- (d) **Polarimeter**: Measures the angle of rotation caused by passing polarized light through an optically active substance.
3Step 3: Matching the Concept with the Correct Instrument
To determine which instrument measures optical activity, we focus on (d) **Polarimeter**. A polarimeter is designed to measure the angle of rotation caused by an optically active compound in a polarized light beam, ensuring it matches the concept of optical activity described previously.
Key Concepts
PolarimeterSpecific RotationOptically Active Compounds
Polarimeter
A polarimeter is a scientific instrument specifically designed to measure optical activity. It works by passing polarized light through a sample of an optically active compound. As this light passes through, the substance's optical properties rotate the plane of the light wave's polarization.
- The polarimeter records this angle of rotation, which is directly related to the compound's optical activity.
- It is essential to understand that the polarimeter does not measure the intensity or the wavelength of light, but rather the change in angle caused by the substance.
Specific Rotation
Specific rotation is a crucial concept in understanding optical activity, referring to the degree to which an optically active substance can rotate polarized light. It is a characteristic property of chiral molecules. The specific rotation is calculated using the formula:\[[\alpha] = \frac{\alpha}{l \cdot c}\]where \([\alpha]\) is the specific rotation, \(\alpha\) is the observed angle of rotation, \(l\) is the path length through which the light travels, and \(c\) is the concentration of the substance.
- Specific rotation is often measured at a specific temperature and wavelength of light, as these factors can influence the observed rotation.
- This measurement provides vital information for understanding the purity and concentration of chiral compounds in solution.
Optically Active Compounds
Optically active compounds have the unique ability to rotate the plane of polarized light. This property originates from their chirality – a feature describing molecules that cannot be superimposed on their mirror images.
- Such molecules, often possessing asymmetric carbon atoms, are central to organic chemistry and play pivotal roles in biological systems.
- These compounds can be either "dextrorotatory" (rotating light clockwise) or "levorotatory" (rotating light counterclockwise).
Other exercises in this chapter
Problem 58
The number of optically active compounds in the isomers of \(\mathrm{C}_{4} \mathrm{H}_{9} \mathrm{Br}\) is (a) 1 (b) 2 (c) 3 (d) 4
View solution Problem 60
The number of optically active isomers observed in 2,3 -dichlorobutane is (a) 0 (b) 2 (c) 3 (d) 4
View solution Problem 72
Identify the structure of Erythro-butane-2, 3-diol
View solution Problem 73
The enantiomeric excess and observed specific rotation of a mixture containing \(6 \mathrm{~g}\) of \((+)-2\) -butanol and \(4(\mathrm{~g})\) of \((-)-2\) -buta
View solution