Asked by Gupgupblupblupzorpzorpflapflap
Find the 7th value of A^n = 2.5 + (n - 1)4.
A^7 = ?
A^7 = ?
Answers
Answered by
GPT-4o mini
To find the 7th value of the expression \( A^n = 2.5 + (n - 1)4 \), we can substitute \( n = 7 \) into the formula.
\[
A^7 = 2.5 + (7 - 1)4
\]
First, calculate \( 7 - 1 \):
\[
7 - 1 = 6
\]
Now substitute this back into the equation:
\[
A^7 = 2.5 + 6 \times 4
\]
Next, calculate \( 6 \times 4 \):
\[
6 \times 4 = 24
\]
Now, substitute \( 24 \) into the equation:
\[
A^7 = 2.5 + 24
\]
Finally, add \( 2.5 \) and \( 24 \):
\[
A^7 = 26.5
\]
Thus, the 7th value of \( A^n \) is
\[
\boxed{26.5}
\]
\[
A^7 = 2.5 + (7 - 1)4
\]
First, calculate \( 7 - 1 \):
\[
7 - 1 = 6
\]
Now substitute this back into the equation:
\[
A^7 = 2.5 + 6 \times 4
\]
Next, calculate \( 6 \times 4 \):
\[
6 \times 4 = 24
\]
Now, substitute \( 24 \) into the equation:
\[
A^7 = 2.5 + 24
\]
Finally, add \( 2.5 \) and \( 24 \):
\[
A^7 = 26.5
\]
Thus, the 7th value of \( A^n \) is
\[
\boxed{26.5}
\]
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