what is the 43rd term of -124-122-120
doesn't each term increase by 2?
first term -124
second term -122
third term -120
nth term=-124 + 2*(n-1)
SO THE N=43 TERM IS....
To find the 43rd term of the given sequence -124, -122, -120, we can use the formula for the nth term of an arithmetic sequence:
nth term = first term + (n - 1) * common difference
In this sequence, the first term is -124 and the common difference is 122 - (-124) = 246.
Plugging these values into the formula, we can find the 43rd term as follows:
43rd term = -124 + (43 - 1) * 246
= -124 + 42 * 246
= -124 + 10332
= 10208
Therefore, the 43rd term of the sequence -124, -122, -120 is 10208.