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3 years ago

A rise in the foreign interest rate will Group of answer choices

Business

1 answer:

Margaret [11]3 years ago

4 0

Answer:

raise the value of foreign‑currency put options and lower the value of foreign‑currency call options

Explanation:

Options are the ability of an investor to buy or sell an asset. A call option is the choice to buy an asset at a particular price on or before a particular date.

A put option is the choice to sell an asset on or before a particular date.

As foreign interest rate increases and exchange rate is constant, the value of the foreign currency decreases therefore resulting in a decrease in value of call options.

This also results in an increase in value of put options

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2. Through stores that employ a team-based management approach and that offer an appealing shopping environment / experience, Wh

bixtya [17]

Answer:

differentiation strategy

Explanation:

Based on the information above, it is possible to affirm that Whole Foods is a company that uses a strategy of differentiation in its products and services, as its management approach is based on a team that offers an attractive shopping environment / experience, in addition to charging higher prices for offering high quality natural and organic foods, as well as superior customer service than its competitors.

The differentiation strategy consists of actions used by companies to make their products and services attractive to their potential audience, offering added benefits and advantages that the consumer can perceive and value, making the company more competitive and well positioned in relation to its competitors .

6 0

3 years ago

Does the order of variables matter when combining like terms in algebra

steposvetlana [31]

Answer: No
The order of variables does not matter when combining like terms in algebra, because of the commutative property.

Explanation:
Consider the addition of two algebraic expressions.
f(x) = x³ - 5x² + 3x - 2
g(x) = 6x³ + 10x² - 7x + 9

Add f(x) and g(x).
f(x) + g(x) = x³ - 5x² + 3x - 2 + (6x³ + 10x² - 7x + 9)
= x³ + 6x³ - 5x² + 10x² + 3x - 7x - 2 + 9
= 7x³ + 5x² - 4x + 7

Now add g(x) and f(x) in order to change the order of variable addition.
g(x) + f(x) = 6x³ + 10x² - 7x + 9 + (x³ - 5x² + 3x - 2)
= 6x³ + x³ + 10x² - 5x² - 7x + 3x + 9 - 2
= 7x³ + 5x² - 4x + 7

The two additions yield the same result, although the order of variable was reversed during the addition.

In general, algebraic operations are commutative.

4 0

3 years ago

Modern Federal Bank is setting up a brand-new branch. The cost of the project will be $1.2 million. The branch will create addit

KonstantinChe [14]

Answer:

23.12%

Explanation:

Internal rate of return (IRR) is the rate at which the Net present value (NPV) of a project equals to zero.

Using a financial calculator and the CF function, input the following to find IRR;

Initial investment; CF0 = -1,200,000

Yr1 cashflow inflow ; C01 = 235,000

Yr2 cashflow inflow ; C02 = 412,300

Yr3 cashflow inflow ; C03 = 665,000

Yr4 cashflow inflow ; C04 = 875,000

Then key in IRR CPT = 23.119%

Therefore, the Internal rate of return this expansion is 23.12%

3 0

3 years ago

A monopolist sells 2,000 units for $20 each. The total cost of 2,000 units is $30,000. If the price falls to $19, the number of

leonid [27]

Answer:

Decrease by $1

Explanation:

Given:

Old data:

Q0 = 2,000 units

P0 = $20

Total revenue before change = 2,000 x $20 = $40,000

After change in Price.

Q1 = 2,100 units

P1 = $19

Total revenue After change = 2,100 x $19 = $39,900

Computation of Marginal Revenue:

Marginal Revenue = (P1 - P0) / (Q1 - Q0)

= ($39,900 - $40,000) / (2,100 - 2,000)

= -100 / 100

= $(-1)

Marginal revenue will decrease by $1

8 0

3 years ago

Afirm has production function q=10"(L^0.5)*(K^0.5), where "L"0.5" means "L raised to the 0.5 power," and the same applies to the

Amanda [17]

Answer:

(A) 15 × p

(B) $225\times p{^2}$

Explanation:

(B) direct= demand function of labor will be,

Q: f(w),

where Q is labor demand quantity and is function of wage

K=9 constant, then production function changes to,

$=30L^{0.5}$

Marginal product of labor:

$= 15L^{-0.5}$

Marginal revenue product or value of marginal product:

$=15p\times L^{- 0.5}$

This is showing what revenue a firm will generate due to hiring one additional unit of labor.

So firm will keep hiring until the revenue the additional labor is generating is equal to its hiring cost or wage.

So, putting MRP or VMP to wage:

$P\times15\times L^{-0.5}=W$

By solving,

$\frac{(225\times p^{2})}{W^{2}}=L$

And the multiplicative term is $225\times p{^2}$

(A) Inverse demand function of labor will be,

W: f(Q)

where W is wage rate and demand function of labor demanded quantity.

As previously solved,

$P\times15 \times L^{0.5}=W$

and the multiplicative constant term is 15 × p.

$=10L^{0.5}\times k{^0.5}$

$MP=\frac{(5\times k^{0.5})}{L^{0.5}}$

$VMP=\frac{P(5\times k^{0.5})}{L^{0.5}}$

( p is market price of good that firm is producing using labor)

putting it equal to Wage)

$W=\frac{(5\times k^{0.5})}{L^{0.5}}$

and the constant term is $P\times 5\times k^{0.5}$ .

Note:

I did a) second place and b) on first . I already put the serial alphabet on the start of the answer.

8 0

3 years ago