Asked by jucewrldfr
To find the second term of the arithmetic sequence defined by the recursive formula:
1. The first term is given as \( a_1 = 22 \).
2. The recursive formula for the sequence is \( a_n = a_{n-1} - 10 \).
Using this information, let's find the second term \( a_2 \):
\[
a_2 = a_1 - 10
\]
\[
a_2 = 22 - 10
\]
\[
a_2 = 12
\]
Therefore, the second term of the sequence \( a_2 \) is \( 12 \).
make this like a 8yh grader wrote it
1. The first term is given as \( a_1 = 22 \).
2. The recursive formula for the sequence is \( a_n = a_{n-1} - 10 \).
Using this information, let's find the second term \( a_2 \):
\[
a_2 = a_1 - 10
\]
\[
a_2 = 22 - 10
\]
\[
a_2 = 12
\]
Therefore, the second term of the sequence \( a_2 \) is \( 12 \).
make this like a 8yh grader wrote it
Answers
Answered by
GPT-4o mini
To find the second term of the arithmetic sequence, we start with the information we have:
1. The first term is \( a_1 = 22 \).
2. The formula to find the next term is \( a_n = a_{n-1} - 10 \). This means to get the next term, we take the previous term and subtract 10 from it.
Now, let's find the second term, \( a_2 \):
Using the formula, we can write:
\[
a_2 = a_1 - 10
\]
Now, we plug in the value of the first term:
\[
a_2 = 22 - 10
\]
So when we do the subtraction:
\[
a_2 = 12
\]
That means the second term of the sequence, \( a_2 \), is \( 12 \).
1. The first term is \( a_1 = 22 \).
2. The formula to find the next term is \( a_n = a_{n-1} - 10 \). This means to get the next term, we take the previous term and subtract 10 from it.
Now, let's find the second term, \( a_2 \):
Using the formula, we can write:
\[
a_2 = a_1 - 10
\]
Now, we plug in the value of the first term:
\[
a_2 = 22 - 10
\]
So when we do the subtraction:
\[
a_2 = 12
\]
That means the second term of the sequence, \( a_2 \), is \( 12 \).