|
|||||||||||||||
|
|||||||||||||||
| |||||||||||||||
Hi Joshua, 112 - 98 = 14 and 98 - 84 = 14 so the common difference for this arithmetic progression is 14. The first term is 112, the $2^{nd}$ term is 112 minus 14, the $3^{rd}$ term is 112 minus 2 times 14, the $4^{th}$ term is 112 minus 3 times 14, and so on. How many times do you subtract 14 to arrive at the $50^{th}$ term? What is the $50^{th}$ term? To calculate the sum look at my response to a question from Tim. Penny | |||||||||||||||
|
|||||||||||||||
Math Central is supported by the University of Regina and the Imperial Oil Foundation. |