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Debora [2.8K]
3 years ago
13

Credit Derivative. In a total return swap, Party A receives LIBOR 3%. Party B receives the total return on a certain equity inde

x on a principal of $100,000. Suppose at swap maturity LIBOR is 5% and the index return is 6%. According to the swap, how much should Party A pay and receive
Business
1 answer:
dusya [7]3 years ago
5 0

Based on the provisions of the swap, Party A will pay $6,000 and receive $8,000.

<h3>How much will Party A pay?</h3>

Party A will pay the total return of 6% on the equity index capital:

= 6% x 100,000

= $6,000

<h3>How much will Party A receive?</h3>

Party A is to receive the rate of LIBOR + 3%. LIBOR is 5% so Party A will receive:

= 5% + 3%

= 8%

Total return is:

= 8% x 100,000

= $8,000

In conclusion, Party A will pay $6,000 and receive $8,000.

Find out more on LIBOR at brainly.com/question/26033099.

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Consider Country (Z) with a GDP level of 210,000 and a growth rate of 5% in 2019 (i.e. calculated at the end of year 2019). The
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Answer:

Country (Z) GDP Growth:

a) The GDP will double in:

2019 - 2022 = 3 years

2022 - 2025 = 3 years

2025 to 20 years as determined below

Total = 26 years

The GDP will double in 26 years.

b) The growth rate from 2025 and so on at 1% will approach 27.62% based on the 2019 GDP.  The approach used is to determine the difference between the after 2025 GDP and the 2019 GDP.  This difference (growth in absolute terms) is divided by the 2019 GDP, and then multiplied by 100 to obtain the rate.

c) If the growth rate of 5% is sustained, it will take the GDP 15 years to double:

420,000 = G₀(1 + g)ⁿ

420,000 = 210,000 (1 + 5%)ⁿ

Solving for n with an online calculator,

n = 15 years

Check:

210,000 x 2.079

= 436,590

= 437,000 approx.

As a number of years = 15 years

As a fraction of part a answer = 15/26 = 57.69%

Explanation:

a) 2019 Country Z's GDP = 210,000

2019  - 2022 Growth rate = 5%

Future growth rates:

2022- 2025 = 3%

2025 - so on = 1%

Let Country (Z's) GDP in 2019 = G₀ which is equal to 210,000

n = number of years from 2019 to 2022, 2022 to 2025, and so on.

g = growth rate = 5% for the period 2019 to 2022

Gⁿ = GDP in n years at given rates

Gⁿ = G₀(1 + g)ⁿ

(1 + g)ⁿ = increase in GDP as a result of the growth rate and number of years

b) With GDP growth of 5% from 2019 to 2022, the GDP will be

= 210,000 (1 + 5%)³

= 210,000 x 1.158

= 243,000 approx.

c) From 2022 to 2025 at 3%, the GDP will be

= 243,000 (1 + 3%)³

= 243,000 x 1.093

= 265,600

For GDP to double the 2019 GDP with 3% growth = 420,000 (210,000 x 2) or more

GDP = Gⁿ = G₀(1 + g)ⁿ

420,000 = 243,000 (1 + 3%)ⁿ

solving for n with an online calculator,

n = 20

Check:

= 243,000 (1 + 3%)∧20

= 243,000 x 1.817

= 441,531

= 442,000

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