<span>Answer:
Gross Pay: $1200
Less Health Ins: (42.50)
Taxable Pay: 1157.50
SS Tax: 71.77 (1157.50 *.062)
Medicare Tax: 16.78 (1157.50 *.0145)
FIT: 91.79
Net Pay: 977.17
FIT calcualted as follows: Taxable less allowances (1157.50 less (71.15*4) = 872.9
(872.9 * .15)-39.15 = 91.79</span>
Answer: $6780
Explanation:
Asset recorded in books of timble will be:
= (PVAF at 5%, 8 × Annual CF) + (PVAF at 5%,8 × salvage)
where CF = cash flow
PVAF = present value of annuity factor
= (6.80 × 9000 ) +(0.66 × 10000)
= 61200+ 6600
= $ 67800
Since the equipment has an expected life of ten years with no anticipated salvage value, then the depreciation will be:
Depreciation = 67800 ÷ 10
= $ 6780
Answer:
$7,000
Explanation:
The insurance company will actually save some money, but I doubt that your company does. We can assume that the seminar will be paid by the insurance company and it costs $15,000. After watching that seminar, accidents should decrease by 25% of an equivalent to = $88,000 x 25% = $22,000
Since the insurance company will save $22,000 with the seminar and the cost of the seminar is $15,000, its net gain = $22,000 - $15,000 = $7,000
Answer:
-0.10
Explanation:
To calculate this, we us the formula for calculating elasticity of demand (E) relevant for the demand equation as follow:
E = (P / Q) * (dQ / dP) .............................. (1)
Where,
Q = 30
P = 90
E = -0.3
dQ / dP = b = ?
We then substitute all the value into equation (1) and have:
-0.3 = (90 / 30) * b
-0.3 = 3 * b
b = -0.3 /3
b = -0.10
Therefore, appropriate value for the price coefficient (b) in a linear demand function Q is -0.10.
NB:
Although this not part of the question, but note that how the linear demand function will look can be obtained by first solving for the constant term (a) as follows:
Q = a - 0.10P
Substituting for Q and P, we can solve for a as follows:
30 = a – (0.1 * 90)
30 = a – 9
a = 30 + 9 = 39
Therefore, the linear demand equation can be stated as follows:
Q = 39 – 0.1P
