Answer:
(1)=A (2)=D
i just need to fill up this space to answer~
Answer:
The president of Riggs has missed something.
She should make the Sail instead of buying because its cheaper to manufacture than purchasing it outside.
Explanation:
<u>Cost of Manufacturing the Sails:</u>
Direct materials $93
Direct Labor $83
Total $173
The president of Riggs has included the $90 overhead based on $78,000 of annual fixed overhead that is allocated using normal capacity in the cost of manufacturing the sail which is incorrect.
Riggs Company is operating at 80 % of full capacity, hence utelizing the 20% excess capacity would not expand its fixed costs.
Thus said the current fixed cost are irrelevent for this decison and would be incurred whether or not Riggs Company utilizes the excess capacity
<u>Conclusion:</u>
The cost of making the sail is $173 which is lower than the cost of buying them at $ 258.
I would advise The president of Riggs to make the sail by utilizing the excess capacity since its cheaper than purchasing it outside.
The three primary elements are INSTRUMENTALITY, VALENCE AND EXPECTANCY.
The expectancy theory of motivation states that, an individual is will behave in a certain manner as a result of the way in which he has been conditioned to select a specific behavior over other forms of behavior. This implies that workers are usually motivated by the reward they get for the work they performed.<span />
Answer:
The price of the bond will be $879
Explanation:
Price of the bond is the present value of all cash flows of the bond. Price of the bond is calculated by following formula:
According to given data
Coupon payment = C = $1,000 x 6.2 = $62 annually = $31 semiannually
Number of periods = n = 2 x 8 years = 16 periods
Current Yield = r = 8.3% / 2 = 4.15% semiannually
Price of the Bond = $31 x [ ( 1 - ( 1 + 4.15% )^-16 ) / 4.15% ] + [ $1,000 / ( 1 + 4.15% )^16 ]
Price of the Bond = $31 x [ ( 1 - ( 1 + 0.0415)^-16 ) / 0.0415 ] + [ $1,000 / ( 1 + 0.0415 )^16 ]
Price of the Bond = $31 x [ ( 1 - ( 1.0415)^-16 ) / 0.0415 ] + [ $1,000 / ( 1.0415 )^16 ]
Price of the Bond = $521.74 + $357.26 = $879
