On \(1\)st January \(2020\), Laurie invests \(\$P\) in an account that pays a nominal annual interest rate of \(5.5\%\), compounded quarterly.
The amount of money in Laurie's account at the end of each year follows a geometric sequence with common ratio, \(r\).
Find the value of \(r\), giving your answer to four significant figures.
[3]Laurie makes no further deposits to or withdrawals from the account.
Find the year in which the amount of money in Laurie's account will become double the amount she invested.
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