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Suppose x coins are tossed. Write an expression to represent the number of possible outcomes
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When \(x=1\) you have two outcomes. As \(x\) increases by \(1\), the outcomes double.
i know wio it's a stupid qestion
This is a geometric progression.
You asked it!
no it's one of my qestion's
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If you know the answer, you don't need to come here.
i don't know that's why im here
Well\[ a_n = a_1 r^{n-1} \]We know \(r=2\) and \(a_1=2\)
\[ a_n = (2)(2)^{n-1}=2^n \]
wat
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Should be using \(x\) instead of \(n\).... \[ \text{# outcomes} = 2^x \]
thnkz a lot best responce me
....... Why? You didn't even give me best response!
i did gime on plz
.....
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