Answer:
Direct Material Price Variance = $300 Favorable
Explanation:
Direct Material Price Variance = (Standard Price - Actual Price) 
Actual Quantity
Standard Price = $4 per pound
Actual Price = 
= 
Since the actual price is less than the standard price the variance will be favorable as the amount paid for actual use is less then the estimated standard cost.
Thus, direct material price variance = ($4 - $3.8) 1,500
= $300 Favorable
It means that excess demand in resource markets will lead to higher resource prices, which will increase costs and direct the economy toward full employment.
Explanation:
An economy’s full employment output is the highest production level when all available resources are used efficiently. It equals the highest level of production an economy can sustain for the long-run. It is also referred to as the full employment production which results in long term supply of the finished good.
When there is increased demand then eventually there will be an increase in the price and also costs of the production which leads the economy towards the full employment output as it is a sustainable output.
Answer:
14.57%
Explanation:
A stock has a beta of 1.4
The expected return is 18%
The risk free rate is 6%
Therefore, the expected return on the market portfolio can be calculated as follows
18%= 6% + 1.4(market return-6%)
18%= 6% + 1.4market return - 8.4
18%= 6-8.4 + 1.4market return
18%= -2.4% + 1.4market return
18%+2.4%= 1.4market return
20.4= 1.4market return
market return= 20.4/1.4
= 14.57%
Hence the expected return on the market portfolio is 14.57%
Answer:
The Price of Bond today = $997.07
Explanation:
Semi annual coupons = $1000 * 5% / 2
Semi annual coupons = $25
As 9 months is already over in the two year bond, the coupons are payable
3 months from now, 9 months from now and 15 months from now.
The present value of all these coupons and the principal should be equal to the price of the bond today. In case of continuous compounding, the formula for Present Value of any future Cash flow C is C*e^(-r*t).
Price of Bond = $25 * e^(-0.06*3/12) + 25*e^(-.061*9/12)+ 1025*e(-0.062*15/12)
Using the value of e as 2.71828
Price of Bond = $25 * 2.71828^(-0.06*3/12) + 25*2.71828^(-.061*9/12)+ 1025*2.71828(-0.062*15/12)
Price of Bond = $
25 * 2.71828 ^-0.015 + 25*2.71828^-0.04575 + 1025*2.71828^-0.0775
Price of Bond = $
25 * 1/2.71828^0.015 + 25*1/2.71828^0.04575 + 1025*1/2.71828^0.0775
Price of Bond = $997.07
