This question is about the exchange rate between US dollar and British pound. If the US $ weakens by $3\mathrm{.}2\%$ relative to the British pound, what is the percentage that British pound appreciates? $\_\_\_\_\_\_\_\_(1)\_\_\_\_\_\_\_\%.($If your answer is $0\mathrm{.}12\%,$ you should input $0\mathrm{.}12).$

An investment promises the following payments:

March $3$ $$1000$; March $18$ $$2000$; March $26$ $$3000.$ If the market interest rate is $5\mathrm{.}2\%,$ compounded daily, what is this investment value on March $10?\_\_\_\_\_\_(2)\_\_\_\_\_\_\_$$$.$ If the market interest rate is $5\mathrm{.}2\%$ compounded monthly, what is the investment value on March $18?\_\_\_\_\_(3)\_\_\_\_\_$$$.$

You are going to pay an apartment for lease at $$750$ per month for $28$ months, monthly interest rate is $6\mathrm{.}2\%.$ The first payment is made today. What is the present value for this lease contract? $\_\_\_\_(5)\_\_\_\_$$$.$

Nancy is celebrating her $25$th birthday and she has accumulated $12,000$ in her RRSP account. Her goal is to reach $1\mathrm{.}5$ million with equal contribution to her RRSP account every year till celebrating her $65$th birthday. If the interest rate is $4\mathrm{.}2\%$ compounded annually and her contribution starts today, find the size of her contributions each year, assuming she will make no contribution in the year of her $65$th birthday. $\_\_\_\_\_\_(6)\_\_\_\_$$$.$

An alumni of Douglas offers to setup a perpetual fund as a scholarship for the students of Douglas. The scholarship is to offer $$8500$ per month forever. If the monthly payments will start $3$ years from now, what amount must be placed in today if it can earn $5\mathrm{.}2\%$ compounded monthly? $\_\_\_\_(8)\_\_\_\_$$$.$

Dave made average monthly car insurance payment of $$140$ at the end of each month to ICBC for $20$ years without any claims, then he sold his car and did not drive for $5$ years. Assuming the average interest rate for the $25-$year period was $5\mathrm{.}2\%$ compounded annually. What is the accumulated value of his insurance payments over the $25$ years? $\_\_\_\_\_(9)\_\_\_\_\_$$$.$

The interest rate for the $25-$year term of a $$1,500,000$ mortgage loan is $5\mathrm{.}2\%$ compounded semiannually. Under $30\%$ of the total loan value as down payment, the mortgage will require bi$-$weekly payment$\_\_\_\_(21)\_\_\_\_$$ $($paid at the end of each bi$-$week period$),$ which cannot be changed through the amortization period except the final payment. The mortgage contract gives the borrower the right to prepay up to $10\%$ of the original mortgage loan once a year without interest penalty. What is the new loan balance$\_\_\_\_(22)\_\_\_\_$ today if the borrower could make annual prepayment of $2\%$ of the original mortgage loan starting from the beginning of the second year for a total of $9$ prepayments. The equivalent bi$-$weekly rate should be $\_\_\_\_(23)\_\_\_\_\%($If your answer is $0\mathrm{.}12\%,$ you should input $0\mathrm{.}12).$ It will take the borrower $\_\_\_\_(24)\_\_\_\_$ bi$-$weeks $($two decimal places, don't round it up or down$)$ to pay off the loan, and the final payment should be $\_\_\_\_(25)\_\_\_\_\_$$$.$ plz used finacial calculation and formula lik, FV of annuity due$=$ C$\backslash$times $((1+$r$)^$t$-1))/$r$*(1+$r$)$ FV$=$PV$\backslash$times $(1+$r$)^$t and FV$=$PV$\backslash$times $(1+$r$)^$t PV of annuity $=$ C$\backslash$times $(1-1-$:$(1+$r$)^$t$)/$r that formula