Write the first four terms of the sequence whose general term is given below.
\[
a_{n}=4(n+1) !
\]

Answer

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Answer

Final Answer: The first four terms of the sequence are \(\boxed{4, 8, 24, 96}\).

Steps

Step 1 ：The general term of the sequence is given by \(a_{n}=4(n+1) !\). This means that to find the nth term of the sequence, we need to substitute n into the formula and calculate the factorial of \((n+1)\), then multiply the result by 4.

Step 2 ：To find the first four terms, we substitute n = 0, 1, 2, 3 into the formula.

Step 3 ：The first four terms of the sequence are \(4, 8, 24, 96\).

Step 4 ：Final Answer: The first four terms of the sequence are \(\boxed{4, 8, 24, 96}\).

Write the first four terms of the sequence whose general term is given below.\[a_{n}=4(n+1) !\]

Answer

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Write the first four terms of the sequence whose general term is given below.
\[
a_{n}=4(n+1) !
\]