Answer:
2.34
Explanation:
the economy was initially struggling with a 2.34 annual rate of increase in the price level.
Answer:
Follows are the solution to the given points:
Explanation:
In point 1:
The pre-determined overhead rate value:
In point 2:
Calculating the total manufacturing cost:
In point 3:
The unit product cost:
In point 4:
Calculating the selling price per unit:
Answer: are areas of high and low capability.
Explanation:
Strength and weakness are areas of high and low capability. Some examples of the strengths that an organization has include large market share, strong employee attitudes, economies of scale, hug integrity etc. These gives an organization an edge over its rivals.
The weakness of an organization makes such organization lag behind its rivals.
<h2>Stop loss , Stop buy</h2>
Explanation:
Let us understand the term stop-loss order:
· This is an “order sited” with the “broker to buy or sell” once the stock reaches a certain amount or price.
· This is “designed to limit” an investor's loss on a security point.
· Fixing a stop-loss order for “20% below the price” the margin which you have bought the stock will “limit your loss to 20%”
Let us understand the term buy stop order:
It guides a “broker to purchase a security” when it reaches a strike price that is higher than the “current spot price”.
Answer:
£718,607
Explanation:
Annuities are investment opportunities that require an initial settlement and gives a series of returns of a fixed amount for a specific number of periods.
In simple terms, the question requires us to calculate the amount to be paid today (Present Value) of an annuity that pays £80,000 per year for the next 10 years.
To establish the [Present Value of the Annuity, the future Cash Flows must be discounted to the Present Value using the appropriate discount rate. In our case, we will use the annual effective interest rate of 2%.
Present Value = PMT × [ 1 - 1/(1+r)^n ÷ r ]
Where,
PMT = £80,000
n = 10
r = 2%
Therefore,
Present Value = £80,000 × [ 1 - 1 / (1.02) ^ 10 ÷ 0.02]
= £718,606.80 or £718,607
Conclusion :
She be willing to pay £718,607 today for the annuity.
