The first three terms of an arithmetic sequence are as follows. -22,-15,-8 Find the next two terms of this sequence. -22, -15, -8, square , square

To find the next two terms of the arithmetic sequence, we need to determine the common difference between consecutive terms.

Given the first three terms of the sequence: $$-22, -15, -8$$

Step 1: Find the common difference.
The common difference can be found by subtracting any term from the term that follows it.
$$-15 - (-22) = 7$$
$$-8 - (-15) = 7$$

So, the common difference is 7.

Step 2: Find the next two terms.
To find the next term, we add the common difference to the last term.
$$-8 + 7 = -1$$
$$-1 + 7 = 6$$

Therefore, the next two terms of the sequence are $$-1$$ and $$6$$ .

The complete sequence is: $$-22, -15, -8, -1, 6$$