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What is the 41st term of the arithmetic sequence where a1 = 16 and a15 = -40 ?
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nth term of an AP = a1 + (n - 1)d
Any general n-th term of an A.P. is , a_n = a_1 + (n-1)d Find 'd' and 'n' is known...
plug in a1 = 16, n = 15 15th term -41 to get value of common difference d
41st term = 16 + (41 - 1)d
56(d)
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no 16 + 40d
but you need to find d
sorry i had that wrong the 15th term is -40 so: -40 = 16 + (13 - 1) d now can you solve this for d?
oohh whats wrong with me n = 15 so its -40 = 16 + (15 - 1) d
can u do that?
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