Answer:
The policy-holder is the person that owns the insurance policy.
Answer:
$1,565
Explanation:
Interest expense = Interest payment + Amortization expense
also,
Interest payment = 22,000 × 14% × [ 6 ÷ 12 ] [∵ 6 ÷ 12 ; since payment are semiannual ]
Thus,
Interest payment = $1,540
and,
Amortization expense = [22,000 - 21,700 ] ÷ [6 × 2]
= $25
Therefore,
Interest expense = $1,540 + $25
= $1,565
Answer: 6520 + 3x
Explanation:
Firstly, we need to calculate the variable cost per hour which will be:
= (Highest activity cost – Lowest activity cost)/(Highest activity hour – Lowest activity hour)
= (9460 - 7300)/(980 - 260)
= 2160 / 720
= 3
We'll also find the fixed cost which will be:
= Fixed cost = Highest activity cost – (Variable cost per hour x Highest activity hour)
= 9460 - ( 3 x 980)
= 9460 - 2940
= 6520
Therefore, the cost function will be:
= 6520 + 3x
Answer:
tactical plan
Explanation:
Tactical plan -
It refers to the strategy acquired by the company in order to fulfil short - term plans or project , is referred to as tactical plan .
It is a short term strategy , with the time period of one to three years or even lesser in some cases .
Hence , from the given scenario of the question ,
The correct term is tactical plan .
Answer:
$468,844 approx.
Explanation:
<u>Assumption</u>: <u>Since the question is incomplete, with the available information it has been construed that calculation of bond price is required and the question has been solved accordingl</u>y.
The price of a bond is the present value of future cash receipts it generates to the investor in the form of interest stream and principal stream.
wherein,
= price of bond as on today
i = annual coupon payments
ytm= investor's expectation of interest or market rate of interest on similar bonds
RV = Redemption value of such bonds assumed to be the face value
n = term to maturity
12.46221 × 22,500 + 0.376889 × 22,500 = 280,399.725 + 188444.5
$468,844 approx
This is the present value of the bond which is lower than it's face value because market rate of return of similar bonds is higher than the coupon rate of payment by Westside Corporation.
