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3 years ago

Institutions specialize in raising money for governments and corporations by issuing securities.

2 answers:

3 0

Investment institutions is a specialize in raising money (investment capital) for governments and corporations by issuing securities such as stocks or bonds. People buying a company's securities are buying into a portion of a company and its earnings or income. Investment institutions offers shares or units.

vovikov84 [41]3 years ago

3 0

<span>Institutions specialize in raising money for governments and corporations by issuing securities. Investment institutions. Investment institutions offer shares or units of a company that allow the investor to buy a portion of the company and receive the benefits of its earnings or income. The institutional investor gathers money together to purchase securities or property/other investments to bring in extra funds.</span>

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Woodwick Company issues 9%, five-year bonds, on December 31, 2014, with a par value of $96,000 and semi-annual interest payments

ad-work [718]

Answer:

A) The issuance of bonds on December 31, 2016.

Dr Cash 104,031

Cr Bonds payable 96,000

Cr Premium on bonds payable 8,031

B) The first interest payment on June 30, 2017.

Dr Interest expense 3,517

Dr Premium on bonds payable 803

Cr Cash 4,320

C) The second interest payment on December 31, 2017.

Dr Interest expense 3,517

Dr Premium on bonds payable 803

Cr Cash 4,320

4 0

3 years ago

Your trip to was great, but it unfortunately ran a bit over budget. However, you just received an offer in the mail to transfer

serg [7]

Answer:

with the new rate we will pay in 58 months.

if there is 2% commision charge: 59.35 = 60 months

Explanation:

Currently we owe 10,000

This will be transfer to a new credit card with a rate of 6.2%

We are going to do monthly payment of 200 dollars each month

and we need to know the time it will take to pay the loan:

We use the formula for ordinary annuity and solve for time:

$C \times \frac{1-(1+r)^{-time} }{rate} = PV\\$

C $200.00

time n

rate 0.005166667 (6.2% rate divide into 12 months)

PV $10,000.0000

$200 \times \frac{1-(1+0.0051667)^{-n} }{0.0051667} = 10000\\$

We arrenge the formula and solve as muhc as we can:

$(1+0.0051667)^{-n}= 1-\frac{10000\times0.0051667}{200}$

$(1+0.0051667)^{-n}= 0.74166667$

Now, we use logarithmics properties to solve for time:

$-n= \frac{log0.741667}{log(1+0.0051667)$

-57.99227477 = 58 months

part B

If there is a charge of 2% then Principal = 10,000 x 102% = 10,200

we use that in the formula and solve:

$(1+0.0051667)^{-n}= 1-\frac{10200\times0.0051667}{200}$

$(1+0.0051667)^{-n}=0.73650000$

$-n= \frac{log0.7365}{log(1+0.0051667)$

-59.34880001 = 59.35 months

6 0

3 years ago

David Grange is married and claims 4 withholding allowances. If he is paid biweekly and earns $1,846 per period, use the percent

Trava [24]

Answer: $74.60

Explanation:

For people who are paid biweekly, 1 withholding allowance = $161.5

4 withholding allowances = $646

Earnings after deducting withholding allowance = $1,846 - $646

Earnings after deducting withholding allowance = $1,200

For a married person who is paid biweekly, the percentage applicable to David's pay bracket is 10% on the amount over the $454

That is, 10% on $746 ($1200 - $454)

=$74.60

7 0

3 years ago

Golden years vitamin corporation targets consumers living in florida who are over age 65. golden years is using __________ segme

aalyn [17]

The answer is geodemographic segmentation. This is a multivariate measurable characterization strategy for finding whether the people of a populace fall into various gatherings by making quantitative examinations of numerous attributes with the presumption that the distinctions inside any gathering ought to be not as much as the contrasts between gatherings.

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3 years ago

Your current account balance is $215. you have $322 of expenses each month. your income is $444 per month. how long will it take

sladkih [1.3K]

It will take me at least or approximately 7 months to accumulate a balance of $1000 in my account

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3 years ago