Answer:
Impulse Buying
Explanation:
She isn't thinking about the long term effects of her purchase, like the repayments, but is instead thinking about her short term gain.
If the supply of cell phones increases, the price of cell phones will reduce and the quantity of cell phones would increase.
<h3>What is the impact of an increase in the price of cell phones?</h3>
When the market of a good is in equilibrium and the supply for a good increases, the supply curve would shift to the right while the demand curve remains unchanged.
At the new equilibrium of the supply curve and the demand curve, price would be lower and quantity would be higher.
To learn more about an increase in supply, please check: brainly.com/question/14727864
#SPJ1
Answer:
(i) 900 CDs
(ii) Greater than; $1,650
Explanation:
(1) Break-event point will be when the contribution margin from total sales is equal to fixed costs,
Contribution Margin = Selling price - variable cost
= $(21.5 - 9.5)
= $12
Contribution Margin *Number of CDs sold = $10,800
Break-even point for Studio A = 10,800 ÷ 12
= 900 CDs
(2) Studio A would be more profitable when the extra profit earned from per unit sale of CD exceeds the extra fixed cost given in Studio A.
Extra Contribution margin in Studio A = $(12-10)
= $2
Extra Fixed cost in Studio A = $(10,800 - 7,500)
= $3,300
Studio A should be chosen if sales is greater than (3300/2) = $1,650.
Answer:
$4.24287 million per year
Explanation:
Missing question: The swap will call for the exchange of 1 million euros for a given number of dollars in each year.
For structured three separate forward contracts of the exchange of currencies, the forward price could be found as follows
Forward exchange rate * $1 million error = Dollar to be received
Year 1 = 1.50*(1.04/1.03) * 1 million euros
Year 1 = 1.514563106796117 * 1 million euros
Year 1 = $1.5145 million
Year 2 = 1.50*(1.04/1.03)^2 * 1 million euros
Year 2 = 1.529267602978604 * 1 million euros
Year 2 = $1.5293 million
Year 3 = 1.50*(1.04/1.03)^3 * 1 million euros
Year 3 = $1.5441 million
The number of dollars each year is determined by computing the present value:
= 1.5145 / 1.04 + 1.5293 /(1.04)^2 +1.5441 / (1.04)^3
= 1.45625 + 1.41392 + 1.3727
= $4.24287 million per year