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What is the 20th term of the sequence that begins -2, 4, -8, 16...?
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options are a. 2,097,152 b. 524,288 c. -524,288 d. 1,048,576
please explain or show how to get answer?
this is a geometric sequence since each term is -2 times the previous term. This is the formula for a geometric sequence \[a_n=a_1r^{n-1}\] r = the common ratio (what you're multiplying by) a_1 = first term = -2 So the equation for your sequence is \[a_n=-2(-2)^{n-1}\] Then you'd plug in 20 for n to find the 20th term
so a(20)=-2(-2)^20-1? how do you evaluate the rest?
stick that in a calculator.
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i got 1,048,576. so d is correct?
thank you :)
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