"6.6\\times4.6=30.36"
the book value of bonds:
"170.6\\times0.171=12.0726"
"\\frac{12.0726}{(1+0.171)^21}+\\frac{70.6}{(1+0.171)^21}=68.03+\\frac{70.6}{27.52}=68.03+2.57=70.59=70.6"
"35.6\\times0.171=2.5276"
"\\frac{2.5276}{(1+0.071)^13}+\\frac{35.6}{(1+0.071)^13}=21.01+\\frac{35.6}{2.44}=21.01+14.59=35.6"
"70.6+35.6=106.2"
the book value of credit: 80
equity capital: 30.36
borrowed capital:"106.2+80=186.2"
Total capital:
"30.6+186.2=216.56"
14,02 %- equity capital
85,98% - borrowed capital
"6.6\\times61.60=406.56"
the market value of bonds:
"70.6\\times0.95=67.07"
"67.07\\times0.171=11.47"
"\\frac{11.47}{(1+0.171)^21}+\\frac{67.07}{(1+0.171)^21}=64.64+\\frac{67.07}{27.52}=64.64+2.43=67.07"
"35.6\\times0.105=3.738"
"3.738\\times0.071=0.265"
"\\frac{0.265}{(1+0.071)^13}+\\frac{3.738}{(1+0.071)^13}=2.208+\\frac{3.738}{2.448}=2.208+1.53=3.738"
the market value of loan:
"\\frac{80\\times 0.01}{(1- (1 + 0.01) -^ 12)} = \\frac{0.8}{(1-1.01- ^12 )}=\\frac{ 0.8}{(1-\\frac{ 1}{ 1.1268})} =\\frac{0.8}{0.1126} = 7.10" , per month
"7.10\\times12=85.26", per year
Total capital:
"406.56+67.07+3.738+85.26=562.628"
72.26 %- equity capital
27.74% - borrowed capital
market value is the best
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