The idea that firms will get the most for their money when they pay wages higher than the equilibrium wage is called optimal-wage theory.
<h3>What is
optimal-wage theory?</h3>
Optimal efficiency wage is one that that do occur when marginal cost of an increase in wages can be attributed to the marginal benefit associated to productivity.
Hence, idea that firms will get the most for their money when they pay wages higher than the equilibrium wage is called optimal-wage theory.
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Answer:
Apr 1
DR Cash $234,000
CR Common stock $63,000
CR Paid in capital in excess of par - Common Stock $171,000
<em>(To record issuance of common stock)</em>
Apr 7
DR Cash $540,000
CR Preferred stock $350,000
CR Paid in capital in excess of par - Preferred Stock $190,000
<em>(To record issuance of preferred stock)</em>
Explanation:
April 1
Cash
9,000 * 26 = $234,000
Common stock
9,000*7 = $63,000
April 7
Cash
5,000*108 = $540,000
Preferred stock
5,000*70 = $350,000
Answer:
Case explained below
Explanation:
Development economics is a branch of economics which deals with economic aspects of the development process in low income countries. Its focus is not only on methods of promoting economic development, economic growth and structural change but also on improving the potential for the mass of the population, either through health, education and workplace conditions, whether through public or private channels.
Development economics must encompass the study of institutional, political, and social as well as economic mechanisms for modernizing an economy while eliminating absolute poverty and transforming states of mind as well as physical condition.
Answer:
Chris paid $109.68 for his bond. Since he paid a premium for the bond, the YTM is lower than the coupon rate.
Explanation:
yield of Cheryl's bond is 6% since she purchased it at par and the bond's coupon is 6%
if Chris's bond yields 80% of Cheryl's, it will yield 6% x 0.8 = 4.8%
we can use the approximate yield to maturity formula to find the market price of Chris's bond:
2.4%(semiannual) = {3 + [(100 - MV)/20]} / [(100 + MV)/2]
0.024 x [(100 + MV)/2] = 3 + [(100 - MV)/20]
0.024 x (50 + 0.5MV) = 3 + 5 - 0.05MV
1.2 + 0.012MV = 8 - 0.05MV
0.062MV = 6.8
MV = 6.8 / 0.062 = 109.68
The ending equity is $315,000 This is just a matter of adding income and subtracting withdraws. So let's do it. "Cragmont has beginning equity of $277,000," x = $277000 "net income of $63,000" x = $277000 + $63000 = $340000 "withdrawals of $25,000" x = $340000 - $25000 = $315000