Answer:
12.5%
Explanation:
Accounting rate of return = (Net Income / Equipment cost) * 100
Accounting rate of return = ($6000/$48000)*100
Accounting rate of return = 0.125 * 100
Accounting rate of return = 12.5%
So, the estimated accounting rate of return is 12.5%.
Answer: New debt is preferable to new equity
Explanation: In simple words, pecking order theory refers to the corporate finance phenomenon which states that managers of a company finance their company on the basis of three sources and always prefers one over the other.
As per this theory the first preference for the manager is retained earnings, second option should be debt and the last resort should be equity. A manager following pecking order theory focuses on decreasing the risk of financing rather than the cost of capital.
The model that requires a manager to assess her own style and her situational control is<u> "Fiedler's contingency model".</u>
The Fiedler Contingency Model was made in the mid-1960s by Fred Fiedler, a researcher who contemplated the identity and qualities of pioneers.
The model expresses that there is nobody best style of initiative. Rather, a pioneer's adequacy depends on the circumstance. This is the aftereffect of two components – "leadership style" and "situational idealness" (later called "situational control").
Answer:
1. Calculate the monthly payment for a 30-year mortgage loan.
we can do this by using the present value of an annuity formula
the loan's interest rate is missing, so I looked for a similar question and found that it is 6%
present value = monthly payment x annuity factor
monthly payment = present value / annuity factor
- present value = $200,000 (loan's principal)
- PV annuity factor, 0.5%, 360 periods = 166.79161
monthly payment = $200,000 / 166.79161 = $1,199.101082 ≈ <u>$1,199.10</u>
2. Calculate the amount of interest that you’d pay for a 30-year mortgage loan.
total interests paid during the 30 years = (monthly payment x 360) - principal = ($1,199.10 x 360) - $200,000 = <u>$231,676</u>
Answer:
$207.06 million
Explanation:
First and foremost, it should be borne in mind that the price of a zero-coupon bond is the present value of its face value since the bond does not pay any coupons over its tenor as shown thus:
PV of bonds=FV/(1+i)^n
PV of bonds=amount required=$111 million
FV=face value=the unknown
i=semiannual yield = 4.2%/2=2.1%
n=number of semiannual periods in 15 years=15*2=30
$111=FV/(1+2.1%)^30
FV=$111*(1+2.1%)^30
FV=$207.06 million
