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Sveta_85 [38]
3 years ago
14

Evaluate the following investment options by comparing their risk and liquidity: buying a franchise real estate (buying property

) mutual fund Which of the three investment alternatives is the best for you? Explain the reasons for your choice.
Business
1 answer:
Gala2k [10]3 years ago
8 0

Answer:

Buying a franchise: For me, this is the riskiest investment, because the success of the business depends on the product or service it sells. If there is no demand for the product or service, the business will go under. This investment is also highly illiquid—in addition, finding someone willing to buy a business is difficult.

Mutual fund: This is the least risky of the three investment options. It is highly liquid compared to buying a franchise or real estate. Mutual fund investors can easily cash in their investments by selling the units they hold in a fund at the current market price.

Real estate: Real estate is a risky investment. First, property prices can fall in a depressed housing market. Second, real estate properties are illiquid. They can’t be sold quickly for a good price, especially in times of recession in the housing market or in the overall economy.

A mutual fund is the best of the three investment options for me, for the following reasons:

I can invest small amounts of money regularly and get higher returns on the investment than I would from a savings account. Also, this is a highly liquid investment. In case of a financial emergency, I can quickly sell my mutual fund units at their current market price.

Real estate is currently both a risky and illiquid investment, because of poor market conditions.

Buying a franchise is not a good option for me, because I don’t plan to go into business. In any case, I don’t have the money to make this investment.

Explanation: PLATO

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Answer:

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Explanation:

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Journalize the receipt of $1,645 cash in full payment of Arlene’s account.   Dr Accounts receivable $ 1,645

Cr Allowance for Uncollectible Accounts $ 1,645

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Cr Accounts receivable $ 1,645

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Dr Allowance for Uncollectible Accounts $ 9,430

Cr Accounts receivable $ 9,430

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Dr Cash $ 7,605

Cr Accounts receivable $ 7,605

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Cr Accounts receivable $ 9,295

Nov. 23. Reinstated the account of Harry Carr, which had been written off two years earlier as uncollectible. Recorded the receipt of $2,680 cash in full payment.  

Dr Accounts receivable $ 2,680

Cr Allowance for Uncollectible Accounts $ 2,680

Dr Cash $ 2,680

Cr Accounts receivable $ 2,680

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Dr Allowance for Uncollectible Accounts $ 16,135

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Cr Accounts receivable Fogle Co         $ 2,105

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Dr Bad Debt Expense $ 66,735

Cr Allowance for Uncollectible Accounts $ 66,735

If the company applies the allowance method, it means that the account Allowance for Uncollectible Accounts must show as balance the % of estimated value.

Because the company already has a DEBIT balance in the Allowance for Doubtful Accounts it's necessary to register an entry that compensate the existing value and reflect the value as % of account receivable.

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You want to be able to withdraw the specified amount periodically from a payout annuity with the given terms. Find how much the
SpyIntel [72]

The question is incomplete. The complete question is :

You want to be able to withdraw the specified amount periodically from a payout annuity with the given terms. Find how much the account needs to hold to make this possible. Round your answer to the nearest dollar.

Regular withdrawal    $ 2200

Interest rate                        2%

Frequency                   Monthly

Time                                20 years

Solution :

Given :

Monthly withdrawal = $ 2200

Interest rate = 2%

Frequency = monthly

Time = 20 years

        = 20 x 12 = 240 months

Formula used :

$w=\frac{[PZ^{r-1}(Z-1)]}{[Z^Y-1]}$         with Z = 1 + r

where, w = monthly withdrawal

P = principal amount

r = monthly interest rate

Y = Number of months

So, w = 2200

     r = 2% = 0.02

     Z = 1 + r

        = 1 + 0.02 = 1.02

Y = 240

Therefore,

$2200=\frac{P(1.02)^{240-1}(1.02-1)}{(1.02)^{240-1}(1.02-1)}$

$P=\frac{2200(115.888-1)}{113.6164(0.02)}$

   = 111,231829

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Thus, the account balance = $ 111,232

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Answer:

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