Answer:
Price to pay now for the stock = $96.278
Explanation:
<em>The price of the stock would be the present value(PV) of the future cash flow expected from it discounted at the required rate of 13%</em>
<em>Hence we would add the present value of he dividend and the resent of he price at the end of the period</em>
PV = CF × (1+r)^(-n)
<em>CF- Cash Flow</em>
<em>R- rate of return- 13%</em>
<em>n- number of years</em>
PV of dividend = 2.60 × (1.13)^(-1) = 2.30
PV of stock price after a year = 120× (1.13)^(-1) = 93.97
Price to pay now for the stock = 2.30 + 93.97 = $96.278
Price to pay now for the stock = $96.278
The reason for risk pooling which is beneficial for the insurance industry is best described as it brings together many individuals' premiums so that there is money to cover a selected few losses.
Option B is the correct answer.
<h3>Who is a policyholder?</h3>
The policyholder is an individual who takes an insurance policy from an insurance company. He pays insurance premiums against their respective policies.
The insurance contract is an agreement between the individuals and insurance company to indemnify them at the happening of the specified event and individuals also agreed to pay the insurance premiums on time. The risk pooling allows the insurance company to get insured many people against a small amount of money called an insurance premium.
Therefore, risk pooling is valuable for the insurance company in respect of the insurance policies.
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The dimensions of the cylinder can be used to minimise cost of manufacture.
<h3>How to we find minimised cost?</h3>
Let's ignore the metal's thickness and assume that the material cost to manufacture is precisely proportionate to the surface area of a perfect cylinder.
A=2πr(r+h)
Given that V=1000=r2h and h=1000=r2, we can write
A=2πr(r+1000πr2)
A=2πr2+2000r−1
By setting the derivative to zero, we may determine the value of r that minimises A:
A′=4πr−2000r−2
0=4πr−2000r−2
2000r−2=4πr
2000=4πr3
r=500π−−−√3
r=5.419 + cm
h=1000πr2=10.838 + cm
The can with the smallest surface area has a volume of 1000 cm 3 and measures 5.419+ cm in radius and 10.838+ cm in height. The can has a surface area of 553.58 cm 2. Given a constant volume, the cylinder with diameter equal to height has the least surface area.
Can surface area (cm2) versus. radius (cm), where capacity = 1000cm 3.
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Answer:
that he should reduce his prices. Yachts are luxury goods and therefore exhibit a high price elasticity of demand. Thus, reducing prices would increase revenue.
Explanation:
Luxury goods usually have a high elasticity of demand when compared with necessity goods which are highly inelastic.
An elastic demand means that a change in price would have a considerable impact on quantity demanded.
Therefore, if the price of the yachts which is a luxury good with high elasticity is reduced, demand for yachts would increase and revenue would increase.
