Answer:
The company must create brand recognition and open new branches to access greater number of customers.
Explanation:
Ofcourse having a brand recognition means that the company is oriented towards developing its image that plays a vital role in making choices and this is only possible if its products are widely available in the market by openning new branches and offering other branches to present your products. This will lead to access of product to greater amount of public and greater the number of people will choose Magnira's products.
Answer:
The price of the bond is $659.64.
Explanation:
C = coupon payment = $62.00 (Par Value * Coupon Rate)
n = number of years = 6
i = market rate, or required yield = 15 = 0.15 = 0.15 /2 = 0.075
k = number of coupon payments in 1 year = 2
P = value at maturity, or par value = $1000
BOND PRICE= C/k [ 1 - ( 1 / ( 1 + i )^nk ) / i ] + [ P / ( 1 + i )^nk )]
BOND PRICE= 62/2 [ 1 - ( 1 / ( 1 + 0.075 )^6x2 ) / 0.075 ] + [ $1,000 / ( 1 + 0.075 )^6x2 )]
BOND PRICE= 31 [ 1 - ( 1 / ( 1.075 )^12 ) / 0.075 ] + [ $1,000 / ( 1.075 )^12 )]
BOND PRICE= 31 [ 1 - ( 1 / ( 1.075 )^12 ) / 0.075 ] + [ $1,000 / ( 1.075 )^12 )]
BOND PRICE= $239.79 + $419.85 = $659.64
Answer:
Risk Control
Explanation:
The statement, "You are more likely to control risks when they are identified earlier rather than later" is associated with the Risk Control Management principle.
Risk control is more effective when risk identification is undertaken early enough so that control measures are put in place to mitigate such risks, otherwise there will be a shift from 'risk control' to 'damage control' once any of those risks materializes.
Answer:
a) Y = 500
b) Wages: 2.5
Rental price: 2.5
c) labor Share of output: 0.370511713 = 37.05%
Explanation:
if K = 100 and L = 100
Y = 500
wages: marginal product of labor = value of an extra unit of labor
dY/dL (slope of the income function considering K constant while L variable)
With K = 100 and L = 100
Y' = 2.5
rental: marginal product of land = value of an extra unit of land
dY/dK (slope of the income function considering K variable while L constant)
L = 100 K = 100
Y' = 2.5
c) we use logarithmic properties:
50 was the land while 10 the labor
2.698970004 = 1.698970004 + 1
share of output to labor: 1/2.698970004 = 0.370511713
