There are 3 parts to this problemb) the amount of money receivedc) the true interest rate

a) ask us to find the discount amount. we can calculate whis using the formula:
[tex]I=\text{Prt}[/tex]Where I is the discounted amount. Then:
[tex]I=940,000\cdot0.045\cdot10=423,000[/tex](remember that r must be in fraction form, thus we divide the percentage by 100)
I = $423,000 is the answer to a).
Now for b):
The net amount received is the loan minus the discount:
[tex]940,000-423,000=517,000[/tex]The answer to b) is $517,000
For c)
Using the same formula as a), I = Prt, but now r is the rate we want to find:
I is the discount, P is the real loan (the answer to b) and t is the time,
[tex]\begin{gathered} \begin{cases}I=423,000 \\ P=517,000 \\ t=10ys\end{cases} \\ 423,000=517,000\cdot r\cdot10 \end{gathered}[/tex]Then solve:
[tex]\frac{423,000}{5,170,000}=\frac{9}{100}\approx0.08[/tex]