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The effective annual interest rate on an account compounded continuously is 4.21%. Estimate the nominal interest rate
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e^r = ( 1+.0421*1) , i believe
( 1 + r/n)^(n*t) is the compound interest formula
ok lets use 1 + r = ( 1 + i/n)^n, where i is the nominal rate, and r is effective rate
because the 1 + r is the total balance after 1 year, r is the effective interest
for a 1 dollar initial deposit
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and the right side is the nominal interest rate (that which is being compounded )
so solve 1 + .0421 = e^r
sorry i messed up again
e^i = 1 + .0421
so the nominal rate is 4.12%
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i = ln ( 1 + .0421 )
i = .04123
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