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vovangra [49]
3 years ago
7

Indicate whether the scenarios would result in an increase, a decrease, or no change in the long-run aggregate supply (LRAS) cur

ve for a hypothetical economy. Each label may be used more than once.1. The mandatory retirement age in Wonkaland is abolished. 2. Wonkaland's main export is candy. Candy from this country increases in popularity as consumers all over the world want to buy Wonkalandian candy. 3. Since candy from Wonkaland has become an international sensation, factories in Wonkaland double the number of candy making machines. 4. The top candy companies in Wonkaland chose to relocate their means of production to other countries around the world.
Business
1 answer:
Anastaziya [24]3 years ago
4 0

Answer:

1. The mandatory retirement age in Wonkaland is abolished.

  • INCREASE IN THE LONG RUN AGGREGATE SUPPLY CURVE: greater use of labor

2. Wonkaland's main export is candy. Candy from this country increases in popularity as consumers all over the world want to buy Wonkalandian candy.

  • NO CHANGE IN THE LONG RUN AGGREGATE SUPPLY CURVE

3. Since candy from Wonkaland has become an international sensation, factories in Wonkaland double the number of candy making machines.

  • INCREASE IN THE LONG RUN AGGREGATE SUPPLY CURVE: greater use of capital investments

4. The top candy companies in Wonkaland chose to relocate their means of production to other countries around the world.

  • DECREASE IN THE LONG RUN AGGREGATE SUPPLY CURVE: lower use of capital investments

Explanation:

The long run aggregate supply curve is only affected by changes in capital, labor and technology. If the use of these factors increases, the LRAS curve will increase, if their use decreases, then the LRAS curve decreases.

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According to proponents of the efficient-market hypothesis, the best strategy for a small investor with a portfolio worth $40,00
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Answer:

E. Invest in mutual funds.

Explanation:

Individual investors tend to have relatively small portfolios and are usually unable to realize economies of size. The best strategy is to pool funds with other small investors and allow professional managers to invest the funds. Here, a fund manager is hired to invest the cash the investors have contributed, and the fund manager's goal depends on the type of fund; a fixed-income fund manager, for example, would strive to provide the highest yield at the lowest risk.

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3 years ago
Sweet Company’s outstanding stock consists of 1,000 shares of noncumulative 5% preferred stock with a $100 par value and 10,000
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Answer:

preferred stockholders received $15,000 during the first 3 years

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Explanation:

preferred stock = 1,000 shares x $100 par value x 5% = $5,000

common stock = 10,000 shares at $10 par value

dividends declared and paid during the first 3 years:

year       dividends

1               $2,000

2              $6,000

3            $32,000

preferred stockholders should have received $5,000 per year x 3 years = $15,000. Preferred stockholders must be paid first, and their payment is fixed. If the dividends are not enough to pay the total amount, the remaining amount should be paid next year.

  • $2,000 in the first year
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common shareholders received $32,000 - $7,000 = $25,000 in dividends during the third year.

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Answer:

$18,000

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Then, we simply complete the proposed income statement:

Income Statement for the Month Ended in March 31

Sales Revenue               $42,000

Rent Expense                  $9,600

Wage Expense                $14,400

Net Income                      $18,000

Net Income is equal to Revenue - expenses.

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Paulina Lesky is 27 years old and has accumulated $7,500 in her self-directed defined contribution pension plan. Each year she c
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Answer:

The answer is "Option D".

Explanation:

The amount accrued in the pension system until now = 7500

Danger or security account proportion = 20 \%

The percentage of the amount kept in a safe account (PV) = 7500\times 20\% = 1500\%

Number of investment years owned by (n)=63-27=36

Risk-free return rate I = 3\%

Combined total amount up to age 63 (formula for the current value) = Present \ value\times (1+i)^n

=1500\times (1+3\%)^{36}\\\\=4347.417492

The contribution is \$2000 a year and the employer corresponds with the same amount for the pension plan.

Total annual contribution = 2000+2000 = 4000

Risk-free or healthy account proportion= 20\%

Amount invested annually (P) = 4000\times 20\% = 800 \ (Risk \ free)

Annual deposit amount (n) for years=63-27 =36

Returns free of risk I = 3\%

An cumulative sum due to an annuity= P\times \frac{(((1+i)^n)-1)}{i}

=800\times \frac{(((1+3\%)^{36})-1)}{3\%}\\\\=50620.75541

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