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Juana’s dad gave her an exponentially increasing allowance as an experiment. On the first day, he gave her 1¢. On the second day he doubled it and gave her 2¢, and on the third day, he doubled that and gave her 4¢. He kept doubling the previous day’s amount for a total of 10 days. How much did he give her on the tenth day?
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Let \(a_n\) be the amount of allowance (in cents) given on day number n. Then, \[a_n= 2^{n-1}\]Is a function that satisfies this. For example on the first day you would plug in \[a_1=2^{1-1}=1\]or on day 3 you would plug in \[a_3=2^{3-1}=2^2=4\]
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