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AlladinOne [14]
4 years ago
9

Saturated fatty acids are different to unsaturated fatty acids because they ________. Have no C=C double bonds Have short hydrop

hobic tails Exhibit free rotation about the carbon-carbon bonds in the hydrocarbon tail Have an even number of carbon atoms
Chemistry
1 answer:
djverab [1.8K]4 years ago
5 0

Answer:

Have no C=C double bonds

Explanation:

An saturated compound is the one that cannot undergo certain addition reactions like a hydrogenation, which means that they do not have any double or triple bonds. Therefore Unsaturated Fatty acids do have double bonds, they can be monounsaturated (with one C=C bond) like oleic acid, or polyunsaturated (many C=C bonds) like DHA with 6 unsaturations.

Saturated or unsaturated fatty acids can have short or long hydrophobic tail and both categories can have an even number of carbon atoms:

with 14 C : Myristoleic acid (unsaturated) - Myristic acid (saturated)

with 22 C : DHA (unsaturated) - Behenic acid (saturated)

Any single bond C-C can have free rotation, and even though unsaturated fatty acids presents double bonds they also have single bonds in their hydrocarbon tail.

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The pH of a solution is 8.83±0.048.83±0.04 . What is the concentration of H+H+ in the solution and its absolute uncertainty?
slava [35]

Answer:

The concentration of H^{+} is 1.48  × 10^{-9} M

The absolute uncertainty of [{H^{+}] is ±0.12 × 10^{-9} M

The concentration of H^{+} is written as 1.48(±0.12) × 10^{-9} M

Explanation:

The pH of a solution is given by the formula below

pH = -log_{10}[{H^{+}]

∴ [H^{+}] = 10^{-pH}

where [{H^{+}] is the H^{+} concentration

From the question,

pH = 8.83±0.04

That is,

pH =8.83 and the uncertainty is ±0.04

First, we will determine [{H^{+}] from

[H^{+}] = 10^{-pH}

[{H^{+}] = 10^{-8.83}

[{H^{+}] = 1.4791 × 10^{-9} M

[{H^{+}] = 1.48 × 10^{-9} M

The concentration of H^{+} is 1.48  × 10^{-9} M

The uncertainty of [{H^{+}]  ( U_{[H^{+}] } ) from the equation [H^{+}] = 10^{-pH} is

U_{[H^{+}] } = 2.303 \\ × {[H^{+}] } × U_{pH }

Where U_{[H^{+}] } is the uncertainty of [{H^{+}]

U_{pH } is the uncertainty of the pH

Hence,

U_{[H^{+}] } = 2.303 × 1.4791 × 10^{-9} × 0.04

U_{[H^{+}] } = 1.36 × 10^{-10} M

U_{[H^{+}] } = 0.12 × 10^{-9} M

Hence, the absolute uncertainty of [{H^{+}] is ±0.12 × 10^{-9} M

6 0
4 years ago
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