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The spectrum in Figure 17-20 is that of a high-boiling-point liquid having the empirical formula C9H10O. Identify the compound as closely as possible.

Short Answer

Expert verified

The compound will be

Step by step solution

01

Step 1. Given information

State the compound with the empirical formula C9H10O.

02

Step 2. Explanation

From the given spectrum, we can find peaks as
- 3000 cm-1
- 1700cm-1
- 1350 cm-1
- 2850cm-1-3000 cm-1
- 745 cm-1- 705 cm-1
From this we can get the molecule with the empirical formula C9H10O will have the following types of bonds and groups:
- C-H
-C=O
- CH2 group

- CH3 group
- Adjacent hydrogen bonds on the aromatic ring


Since there are five adjacent hydrogen bonds present; a ketonic group needs to be present at one of the carbon atoms of the aromatic ring.

This makes the structure as below

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Most popular questions from this chapter

The spectrum in Figure 17-21 is for an acrid-smelling liquid that boils at 50ยฐC and has a molecular mass of about 56. What is the compound? What impurity is clearly present?

A quantitative analysis of methyl iso-butyl ketone (MIBK) was performed by measuring absorbances at 1745 cm-1. Solutions of differing MIBK concentration gave the absorbances shown in the table.

Samples 1,2 , and 3 containing an unknown amount of MIBK gave the absorbances that follow:

Determine the equation of the calibration curve and the concentrations of the three samples.

The spectrum in Figure 17-19 was obtained for a liquid with the empirical formula of C3H6O. Identify the compound.

Why do IR spectra seldom show regions at which the transmittance is 100%?

(a) Consider an ATR experiment with a sample having a refractive index of 1.03 at 2000 cm-1. The ATR crystal was AgCl with a refractive index of 2.00 at this wavelength. For an angle of incidence of 45ยฐ, what is the effective penetration depth of the evanescent wave? How would the penetration depth change if the angle were changed to 60ยฐ?
(b) For the same experiment in part (a) and a 60ยฐ incidence angle, find the penetration depths for sample refractive indexes varying from 1.00 to 1.70 in steps of 0.10. Plot penetration depth as a function of refractive index. Determine the refractive index for which the penetration depth becomes zero. What happens at this point?
(c) For a sample with a refractive index of 1.37 at 2000 cm-1 and an incidence angle of 45ยฐ, plot the penetration depth versus the ATR crystal refractive index. Vary the crystal refractive index over the range of 2.00 to 4.00 in steps of 0.25. Which crystal, AgCl (nc5 2.00) or Ge (nc 5 4.00), gives the smaller penetration depth? Why?
(d) An aqueous solution with a refractive index of 1.003 is measured with an ATR crystal with a refractive index of 2.8. The incidence angle is 45ยฐ. What is the effective penetration depth at 3000 cm-1, 2000 cm-1, and 1000 cm-1? Is absorption by the aqueous solvent as much of a problem in ATR as in normal IR absorption measurements? Why or why not?
(e) Work by S. Ekgasit and H. Ishida (S. Ekgasit and H. Ishida, Appl. Spectrosc., 1996, 50, 1187; Appl. Spectrosc., 1997, 51, 461) describes a new method to obtain a depth profile of a sample surface using ATR spectroscopy. Describe the principles of this new approach. Why are spectra taken with different degrees of polarization? What is the complex index of refraction?

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