Answer:
1. Benefits Of Regional Economic Integration
2. Enhanced political cooperation. Several nations usually have a much larger political influence as compared to the influence that each individual country would have.
3. Creates trade. Member countries in a regional economic integration agreement have a wider choice of services and goods that were previously unavailable.
<em>4. Employment prospects. </em>
Explanation:
The benefits of regional integration can easily identify. There are economic benefits such as additional trade, improved quality, increased imports and exports, high-quality international relations and an integrated market. Regional integration can enhance the general quality of life for the citizens of those states.
Answer:
(a) $3,444,444.44
(b) $11,160,000
Explanation:
(a) Effective purchasing power:
= Loan amount ÷ (1 + cumulative inflation rate)
= $6,200,000 ÷ (1 + 0.80)
= $6,200,000 ÷ 1.80
= $3,444,444.44
Therefore, the effective purchasing power of the $6,200,000 is $3,444,444.
(b) Lender should be repaid:
= Loan amount × (1 + cumulative inflation rate)
= $6,200,000 × (1 + 0.80)
= $6,200,000 × 1.80
= $11,160,000
Answer:
b) $22, 326 and $16, 900
Explanation:
The computation is shown below:
Budgeted cash sales
July cash sales
= $15,000
August sales
= July sales + July cash sales × monthly increase
= $15,000 + $15,000 × 22%
= $15,000 + $3,300
= $18,300
September sales
= August sales + august sales × monthly increase
= $18,300 + $18,300 × 22%
= $18,300 + $4,026
= $22,326
Budgeted credit sales
July cash sales
= $10,000
August sales
= July sales + July cash sales × monthly increase
= $10,000 + $10,000 × 30%
= $10,000 + $3,000
= $13,000
September sales
= August sales + august sales × monthly increase
= $13,000 + $13,000 × 30%
= $13,000 + $3,900
= $16,900
Given a 7 percent interest rate, compute the present value of payments made in years 1, 2, 3, and 4 of $1,000, $1,300, $1,300, a
PolarNik [594]
Answer:
$4,199.29
Explanation:
Year 1 Payment value = $1,000
Year 2 Payment value = $1,300
Year 3 Payment value = $1,300
Year 4 Payment value = $1,400
Present value of Payments = [(FV year 1 / (1+r)^1)+(FV year 2 / (1+r)^2)+(FV year 3 / (1+r)^3)+(FV year 4 / (1+r)^4)
Present value of Payments = [(1000/(1+0.07)^1)+(1300/(1+0.07)^2)+(1300/(1+0.07)^3)+(1400/(1+0.07)^4)
Present value of Payments = $4,199.29
0.0466 It should be negative 0.0466. Calculation of annual holiday.
A holiday is a day established by custom or law on which normal activities, especially work, including business or school, are suspended or restricted. In general, holidays are for individuals to celebrate or celebrate an event or tradition of cultural or religious significance.
Holidays may be determined by governments, religious organizations or other groups and organizations. The extent to which the normal operation of the holiday is restricted may vary depending on local laws, customs, the type of work performed, or personal choice.
The term holiday is commonly used in connection with religious customs and traditions.
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