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A Manual of the Chemistry of the Carbon Compounds

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THE CARBON COMPOUND!*. 41<br />

sin i<br />

—.— = n<br />

sair<br />

The •value <strong>of</strong> n is called <strong>the</strong> index <strong>of</strong> refraction, and by speaking <strong>of</strong><br />

<strong>the</strong> index <strong>of</strong> refraction <strong>of</strong> a body, we mean generally, <strong>the</strong> ratio existing<br />

between <strong>the</strong> sines <strong>of</strong> <strong>the</strong> two angles, when a ray enters <strong>the</strong> body<br />

from <strong>the</strong> air. The index <strong>of</strong> refraction changes with <strong>the</strong> temperature<br />

as well as with <strong>the</strong> specific gravity (d) in snch a way that <strong>the</strong> value<br />

—j—, called <strong>the</strong> specific refractive energy, remains constant. By multi-<br />

plying this value by <strong>the</strong> molecular weight <strong>of</strong> <strong>the</strong> substance, we obtain<br />

its molecular refractive energy, which depends on <strong>the</strong> chemical composition.<br />

The relations existing between <strong>the</strong> molecular refractive<br />

energy and <strong>the</strong> chemical composition have been best studied for<br />

<strong>the</strong> liquid compounds belonging to <strong>the</strong> group <strong>of</strong> fatty substances, and<br />

<strong>the</strong> nou-snturated compounds associated with <strong>the</strong>m.<br />

The following are <strong>the</strong> most important xesnlts:—<br />

(1) Isomerides and metamerides have <strong>the</strong> same molecular refractive<br />

energy.<br />

(2) The molecular refractive energy increases in homologous series<br />

7-6, for each increase <strong>of</strong> CH2.<br />

(3) By <strong>the</strong> addition <strong>of</strong> two atoms <strong>of</strong> hydrogen <strong>the</strong> molecular<br />

refractive energy increases 2-6.<br />

(4) The refractive molecular energy* <strong>of</strong> <strong>the</strong> acids <strong>of</strong> <strong>the</strong> series<br />

CnHjnO2 is equal to 7-6«.+ 6.<br />

From <strong>the</strong>se results we can calculate <strong>the</strong> atomic refractive energy <strong>of</strong><br />

carbon, hydrogen, and oxygen; we find that in <strong>the</strong>se liquid compounds<br />

<strong>the</strong>se elements have <strong>the</strong> following refractive energies:—<br />

<strong>Carbon</strong> . . . . . . . 5<br />

Hydrogen 13<br />

Oxygen 3<br />

By means <strong>of</strong> <strong>the</strong>se members <strong>the</strong> molecular refractive energy <strong>of</strong> a<br />

liqnid <strong>of</strong> known composition can easily be calculated* The following<br />

example shows how well <strong>the</strong> value thus obtained agrees with that<br />

fonnd by means <strong>of</strong> <strong>the</strong> observed index <strong>of</strong> refraction. To find <strong>the</strong><br />

latter, a hollow prism consisting <strong>of</strong> glass plates was filled with <strong>the</strong><br />

liquid, and by means <strong>of</strong> it, <strong>the</strong> deviation <strong>of</strong> <strong>the</strong> yellow sodium line<br />

observed; <strong>the</strong> temperature being 20°.<br />

Ethyl Alcohol C2H0O. d « 07964 n = 1-3606<br />

—•^ = 0-4528.<br />

By multiplying <strong>the</strong> latter number by 46, <strong>the</strong> molecxilar weight <strong>of</strong><br />

alcohol, we obtain <strong>the</strong> molecular refractive energy = 20-8, whilst<br />

calculating it from <strong>the</strong> chemical formula we have—<br />

2x5+6x1-3 + 3 = 20-8.

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