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the house is $360,916 - Broker offered t o 6. 29 total points. You have decided that you will start a savings plan. You will helpppp
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Answer #1

A.

\begin{align*}\text{Future Value}&= \text{Periodic Payment}\left(\frac{\left(1+\text{Rate Per Period}\right )^\text{No. of years}}{\text{Rate Per Period}} \right )\\&=\left( \$20\times 52\;\text{Weeks}\right )\left(\frac{\left( 1+0.08\right )^1^5}{0.08} \right )\\&=\$41,238.19 \end{align*}

B.

\begin{align*}\text{Discounting Factor}&= \left(\frac{\left(1+\text{Rate Per Period}\right )^\text{No. of years}-1}{\text{Rate Per Period}\left(1+\text{Rate Per Period}\right )^\text{No. of years}} \right )\\&=\left(\frac{\left( 1+0.036\right )^3^0-1}{0.036\left( 1+0.036\right )^3^0} \right )\\&=18.163 \\\text{Monthly Payment}&=\frac{\text{Loan Amount }}{\text{Discounting Factor}\times 12 \;\text{Months}}\\&=\frac{\$400,000}{18.163\times12}\\&=\$1,835.23 \end{align*}

C.

\begin{align*}\text{Cost of House}&=\text{Loan Amount}+\text{Down Payment}\\&=\$400,000+\$41,238.19\\&=\$441,238.19 \end{align*}

D.

\begin{align*}\text{Interest Paid}&=\frac{\text{Loan Amount }}{\text{No. of Years}}-\text{ Monthly Payment}\\&=\frac{\$400,000}{30}-\$1,835.23 \\&=\$11,498.10\end{align*}

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