Working with arithmetic sequences: a1 = 11 last term = 151 = a? What is the formula to figure out the last term?
you need to know the common difference..so ques incomplete as of now..
altough formulla for nth term : a_n = a + (n-1)d where a is first term n is term no. n a_n is nth term and d is common difference..
Well the overall question I'm trying to answer is: What is the 32nd term of the arithmetic sequence where a1 = 4 and a6 = 24 ? I know how to find "d" using the formula for an arithmetic sequence, but since I do no know what exactly the nth term for 151 is in this case, I haven't been able to use the formula to get "d".
hey u need d u find it
So then how do I find d with the info that I have?
What is the 32nd term of the arithmetic sequence where a1 = 4 and a6 = 24 ? \[a_6=a_1 + (6-1)d\] \[24 = 4 + 5d\] \[20=5d\] \[d=4\]
Woops. posted the wrong question: What is the sum of a 36-term arithmetic sequence where the first term is 11 and the last term is 151?
-.-
RIGHT THEREEE, needed that 36
a_n = 151 a_1 = 11 n = 36 can you find d?
d = 4 And staying up too long = stupidity
haha
yup, so you need to find the sum now? "What is the sum of a 36-term arithmetic sequence where the first term is 11 and the last term is 151?"
S36 = 2916
I think I've learned more on here than on any of my eschool lessons.
haha thanks, kinda feel flattered. and you got it right
Thanks for the help
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