The formula is
I=prt
I interest paid 1120
p principle 32000
T time 4/12
R annual percentage interest rate?
Solve for r
R=I÷pt
R=1,120÷(32,000×(4÷12))
R=0.105×100
R=10.5%
Answer:
Consider the following calculations
Explanation:
a) If the weight of risky portfolio is 'y' then weight of T-bill would be (1-y).
Expected return on clients portfolio = weight of risky portfolio x return on risky portfolio + weight of T-bill x return on T-bill
or, 15% = y x 17% + (1 - y) x 7%
or, y = 0.8
weight of risky portfolio = 0.8, weight of T-bill = 0.2
b)
Security Investment Proportions
T-bill 20% (from part a)
Stock A 80% x 0.27 = 21.6%
Stock B 80% x 0.33 = 26.4%
Stock C 80% x 0.40 = 32%
Total 100%
Answer:
b. it is appropriate to borrow if the return on the assets is greater than the cost of the financing.
Explanation:
A leverage can be defined as a process which typically involves the use of fixed-charged assets or items in a business with the intention of multiplying potential financial gains and returns.
In Financial accounting, the concept of leverage is that it is appropriate for a business firm to borrow an amount of money (debt), if the return on the assets (capital gain or income) is greater than the cost of the financing (debt or borrowed money).
Basically, financial leverage which is also known as trading on equity, is the utilization of debt (borrowed money) to acquire or purchase new assets with the intent and expectation that the income generated from these assets would exceed the cost incurred from borrowing. Thus, a business that engages in financial leveraging assumes that it would generate a higher income or capital gain from the amount of debt (borrowed money) used in its capital structure.
Answer:
for minimum cost the intersection point should be calculated i-e
By using calculator
As x can't be negative so x=0.4828
It's the minimum value because as we decrease the operating cost further the capital value will increase so this is the minimum value.
Graphical solution:
Answer:
approximate YTM = 7.48%
Explanation:
the approximate yield to maturity = {coupon + [(face value - market value)/n]} / [(face value + market value)/2]
approximate YTM = {$80 + [($1,000 - $1,050)/15]} / [($1,000 + $1,050)/2]
approximate YTM = ($80 - $3.33) / $1,025
approximate YTM = $76.67 / $1,025
approximate YTM = 0.0748 ≈ 7.48%
