A mortgage is a <span>debt instrument</span>
Answer:
Original Sale Price = $6000
Explanation:
Lets say that the original Sale price is 100%. When the first discount is offered, the car is discounted by 10% and offered for 90% of the original price.
The second discount is offered as 20% off from the discounted sale price. Thus the car is now offered at,
Price after Second Discount = 90% * (1 - 20%) = 72% of the original price
Now the final discount is offered as further 25% off from the Second Discounted price which is already 72% of the original price. Thus the price after final discount will be,
Price after final discount = 72% * (1 - 25%) = 54% of the original price
We know the price after final discount is 54% of the original price and we are provided the amount as 3240. Thus if 54% of original price is 3240, then the original price will be,
Original Sale Price = 3240 * 100%/54%
Original Sale Price = $6000
Answer:
D. achieving competitive advantage(s).
Explanation:
- The strategic management at the primary levels involves the setting of the objectives and analyzing the competitive environment and the internal organization.
- Then evaluating the strategies and also ensuring that the management rules out those strategies across the organization. Thus makes to achieve a competitive advantage and hence plays a major role in the formation of the business with a high advantage.
Answer:
p = $2.51
Explanation:
Given:
- D = $0.50
- Stock price: $29 (s)
- Interest rates: 10%.
- Strike price of $30 : $2 (c)
To find the the price of a European put option, we use here pit call parity that is
:
c - p = s - k
- D
<=> p = c - s + k
+ D
<=> p = 2 -29 + 30
+ 0.5
<=> p = $2.51
Hope it will find you well
Answer:
direct materials = $33.00
conversion cost = $90.00
Explanation:
<em>Cost per equivalent unit = Cost during the period ÷ Equivalent units of Production</em>
<u>The direct materials and conversion cost per equivalent unit.</u>
Direct materials = $1,098,900 ÷ 33,300 liters = $33.00
Conversion cost = $603,000 ÷ 6,700 liters = $90.00