Answer:
The net income will decrease and also the total assets will also decrease
Explanation:
Here, we want to know the combined effect on net income and total assets of company that made a decision of distributing assets as a property dividend.
As the asset value is down the entry is asset (credit) and loss on asset (debit)
This will effect the net income as it will come down and total assets value also come down
In 2003 the presidents of the African countries of Mali and Burkina Faso <span>requested that rich countries apply free trade rules to those products where poor countries have a proven competitive advantage.</span><span>
</span>
The country that is being described in the statement given
above is Hong Kong as they are considered as a newly industrializing country in
which they have the capabilities of competing in regards with electronics and
to specialize in the category of trade and banking.
Answer:
Hersey's bond = $1125.513
Mars bond = $1172.259
Explanation:
Hersey bond;
Period(t) = 10years = 40(quartely)
Coupon (C) = $30
Rate (r) = 0.1 = 0.025(quarterly)
Pay at maturity(p) = $1000
Using the both present value (PV) and compound interest formula ;
PV =[ C × (1 - (1+r)^-t) ÷ r] + [p ÷ (1 + r)^t]
PV = [30×(1-(1.025)^-40)÷0.025] + [1000÷(1.025)^40]
PV =( 753.083251562) + (372.4306236)
PV = $1125.513
Mars bond;
Period(t) = 20years = 80(quartely)
Coupon (C) = $30
Rate (r) = 0.1 = 0.025(quarterly)
Pay at maturity(p) = $1000
PV =[ C × (1 - (1+r)^-t) ÷ r] + [p ÷ (1 + r)^t]
PV = [30×(1-(1.025)^-80)÷0.025] + [1000÷(1.025)^80]
PV =(1033.55451663) + (138.704569467)
PV = $1172.259
Answer:
9.25 years
Explanation:
Price of the bond is the present value of all cash flows of the bond. These cash flows include the coupon payment and the maturity payment of the bond. Price of the bond is calculated by following formula:
According to given data
Assuming the Face value of the bond is $1,000
Coupon payment = C = $1,000 x 6.3 = $63 annually = $31.5 semiannually
Current Yield = r = 8.49% / 2 = 4.245% semiannually
Market value = $767.50
Market Value of the Bond = $31.5 x [ ( 1 - ( 1 + 4.425% )^-n ) / 4.425% ] + [ $1,000 / ( 1 + 4.425% )^n ]
Market Value of the Bond = $31.5 x [ ( 1 - ( 1 + 4.425% )^-n ) / 4.425% ] + [ $1,000 / ( 1 + 4.425% )^n ]
n = 18.53 / 2
n = 9.25 years
