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Post Test: Securing the Future
Drag each label to the correct location on the image.
Identify the features of stocks and bonds.
coupon rate face value
closing price
Stock
maturity date
Bond

Answers

Answer 1

Investment brands that may be purchased and convinced in monetary markets contain money.

Here are a few important traits of each:

Stock: Closing price: The cost at that share are persuaded the era. Stocks forbiddance have a "apparent worth of something" essentially. Stock forbiddance has coupons; skilled is no coupon rate.

Stocks forbiddance have an adulthood date; they work steadily.

Bond: Closing price: The cost at that a bond is purchased or persuades the era.Face value: The bond's value when it evolves. The interest is compensated on the bond, or the voucher rate. Date of Maturity: The era the bond grows up and the stockholder accepts their apparent worth of something.

Read more about bonds here:

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Related Questions

How would you approach this using the excel functions of pv and pmt?
Here's the question:
You want to accumulate $1 million by your retirement date, which is 25 years from now. you will make 25 deposits in your bank, with the first occurring today. The bank pays 8% interest, compounded annually. You expect to receive annual raises at 3%, which will offset inflation, and you will let the amount you deposit each year also grow by 3% (i.e, your second deposit will be 3% greater than your first, the third will be 3% greater than the second, etc.) How much must your first deposit be if you are to meet your goal.

Answers

To approach this using Excel functions, we can use the PV (present value) and PMT (payment) functions to calculate the amount of the first deposit. Here are the steps:

1. Calculate the future value of the $1 million using the FV (future value) function:

=FV(8%, 25, 0, -1000000)

This returns a value of $4,660,962.91, which is the amount that will accumulate in 25 years at 8% interest.

2. Calculate the present value of the future amount using the PV function:

=PV(8%-3%, 25, -1*FV(8%, 25, 0, -1000000), 0, 1)

This returns a value of $1,257,407.11, which is the amount that needs to be deposited today to accumulate to $4,660,962.91 in 25 years at 8% interest with 3% annual raises.

3. Calculate the payment amount using the PMT function:

=PMT(8%, 25, -1*PV(8%-3%, 25, 0, 1257407.11, 1), 0, 1)*(1+3%)

This returns a value of $68,527.78, which is the amount of the first deposit.

So, the first deposit should be $68,527.78 to accumulate $1 million in 25 years with 8% interest, 3% annual raises, and 3% increase in deposit each year.

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