The number of triacylglycerols that can be prepared from three different fatty acids can be calculated using the formula for combinations with repetition, which is (n+r-1)C(r), where n is the number of different fatty acids and r is the number of fatty acids in each triacylglycerol.

In this case, n = 3 (three different fatty acids) and r = 3 (because each triacylglycerol is made up of three fatty acids).

So, the number of different triacylglycerols that can be prepared is (3+3-1)C(3) = 5C3 = 10.

Therefore, 10 different triacylglycerols can be

Question

The number of triacylglycerols that can be prepared from three different fatty acids can be calculated using the formula for combinations with repetition, which is (n+r-1)C(r), where n is the number of different fatty acids and r is the number of fatty acids in each triacylglycerol.

In this case, n = 3 (three different fatty acids) and r = 3 (because each triacylglycerol is made up of three fatty acids).

So, the number of different triacylglycerols that can be prepared is (3+3-1)C(3) = 5C3 = 10.

Therefore, 10 different triacylglycerols can be

Knowee AI · Accepted Answer

The number of triacylglycerols that can be prepared from three different fatty acids can be calculated using the formula for combinations with repetition, which is (n+r-1)C(r), where n is the number of different fatty acids and r is the number of fatty acids in each triacylglycerol.

In this case, n = 3 (three different fatty acids) and r = 3 (because each triacylglycerol is made up of three fatty acids).

So, the number of different triacylglycerols that can be prepared is (3+3-1)C(3) = 5C3 = 10.

Therefore, 10 different triacylglycerols can be

How many triacylglycerols can be prepared from three different fatty acids? Group of answer choices182763

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How many triacylglycerols can be prepared from three different fatty acids?

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