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What is the 41st term of the arithmetic sequence where a1 = 18 and a15 = –38 ?
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18+14x = -38 x= -4 so: a41 = 18 -4(40)
|dw:1333196884513:dw| From the diagram, we see that if you want to get the 15th term from the 1st term, you need to add 'd' for 14 times Therefore, a1 + 14d = a15 18 + 14d = -38 d= (-38-18)/14 = -4 To get the 41st term, you can use the general formula T(n) = a +(n-1)d we get a =18, n =41, and d=-4 So T(41) = 18 +(41-1)(-4) = 18 - 160 = can you work out the answer?
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