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3 years ago

Give an example of a voucher?

Business

1 answer:

MrMuchimi3 years ago

5 0

Answer:

The answer would be,

Explanation:

Voucher: They help record expenses and also help with your payment. They can also be defined as source documents that help identify the origin of a transaction.

Example: cash memos, pay-in-slips.

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Bonds often pay a coupon twice a year. For the valuation of bonds that make semiannual payments, the number of periods doubles,

Vlad [161]

Answer:

Value of the Treasury note is $800,178.78

Explanation:

The price of bond can be calculated by discounting all the future cash flows associated with that bond

We will use the following formula to calculate the value of the Treasury note.

Value of Treasury note = C x ( 1 - ( 1 + r )^-n / r ) + ( F / ( 1 + r )^n )

Where

From the given statement in the question, it is concluded that the coupon payment is made twice a year.

F = Face Value = $1,000 ,000

C = Coupon Payment = $1,000,000 x 3% x 6/12 = $15,000

n = number of periods = 3 years x 12 / 6 = 6 peiods

r = Yield to maturity = 11% x 6/12 = 5.5%

Placing values in the formula

Value of Treasury note = $15,000 x ( 1 - ( 1 + 5.5% )^-6 / 5.5% ) + ( $1,000 / ( 1 + 5.5% )^6 )

Value of Treasury note = $74,932.95 + $725,245.83

Value of Treasury note = $800,178.78

4 0

3 years ago

An airline company must plan its fleet capacity and its long-term schedule of aircraft usage. For one flight segment, the averag

tresset_1 [31]

Answer:

112 customers per day

Explanation:

For computing the needed capacity requirement, first we have to find out the new utilization rate which is shown below:

Capacity cushion = 100% - average utilization rate

25% = 100% - average utilization rate

So, the average utilization rate is 75%

Now the needed capacity requirement is

Utilization rate = Average output rate ÷ Maximum capacity × 100

75% = 84 ÷ Maximum capacity × 100

So, the maximum capacity is 112 customers per day

We simply applied the above formula to determine the needed capacity requirement

8 0

3 years ago

The general willingness of consumers to purchase a product at various prices is __________.

Wittaler [7]

Demand.

If you found this especially helpful, I'd appreciate if you'd vote me Brainliest for your answer. I want to be able to assist more users one-on-one, as well as to move up in rank! :)

4 0

2 years ago

Describe the leadership lessons you think starbucks leadership lab provided store managers.

hammer [34]

One of the most important lessons that the Starbuck's leadership lab provides to its store managers is developing the a sense of corporate pride and responsibility, along with the element of understanding the importance of a positive customer interface and assisting the manager's in developing that positive atmosphere in the context of their stores.

6 0

3 years ago

RuthAnn is 28 years old and is retiring at the age of 65. When she retires, she estimates that she will need an annual income of

inessss [21]

Answer:

Yes

Explanation:

From her current age of 28 to her retirement age of 65, RuthAnn has (65 - 28 =) 37 more years to work.

If she saves 11% of her annual income of $36,278.13 into a 401(k), she will be setting aside (11% * 36,278.13 =) $3,990.59 into the 401(k) account annually.

At 7.1% compounding rate, in 37 years, RuthAnn would have set aside an amount estimated by the future value of an annuity formula.

$FV = \frac{A(1+r)^{n} - 1}{r}$

where FV is the future value, the amount that would have been set aside,

A = is the annual savings,

r = is the compounding rate, and

n = is the number of years.

Therefore, the total amount that would be saved up after 37 years =

$FV = \frac{3,990.59(1+0.071)^{37} - 1}{0.071}$

= (3,990.59 * 11.6535)/0.071

= $654,990.31.

By spending $32,523 annually from an account earning 7.1% compound interest rate for 30 years, the present value of the total amount needed by RuthAnn today that will be sufficient for her retirement spending can be estimated using the present value of an annuity formula.

$PV = \frac{A(1 - (1+r)^{-n}}{r}$

= $PV = \frac{32,523(1 - (1.071)^{-30}}{0.071}$

= (32523 * 0.8723)/0.071

= $399,574.83.

Since the amount saved up ($654,990.31) is more than the total amount required for RuthAnn's retirement ($399,574.83), RuthAnn has more than sufficient to meet her Retirement goal.

Specifically, the amount she has saved up can support a maximum annual spending which can be estimated from the present value of an annuity formula.

$PV = \frac{A(1 - (1+r)^{-n}}{r}$

where PV = the amount saved up, $654,990.31,

A = the annual spending which we are estimating,

r = the 7.1% compound interest rate,

n = the number of years to retirement.

$654,990.31 = \frac{A(1 - (1.071)^{-30}}{0.071}$

= 654,990.31 = (A * 0.8723)/0.071

= A = 654,990.31/0.8723 * 0.071

= A = 53,312.29

Thus, the amount saved up can support a maximum retirement spending of $53,312.29, which is higher than the $32,523 annual income needed by RuthAnn for her retirement.

6 0

2 years ago

Give an example of a voucher​?

Give an example of a voucher?