Answer:
$6,809.04
Explanation:
Calculation to determine what her net pay for the month is
Gross Pay (a) $8,988
Less: Deductions
Social Security Tax $557.26
($8,988 * 6.2%)
Medicare Tax $130.33
($8,988 * 1.45%)
Federal income Tax $1,491.37
Total Deductions (b) $2,178.96
Net Pay (a-b) $6,809.04
($8,988-$2,178.96)
Therefore her net pay for the month is $6,809.04

Your answer is:
It is too difficult to compete with major retailers like Target and Best Buy.
When a lot of people buy things from a store, there is a lot of turbulence in many stores, espeically in big retailers. The answer will be It is too difficult to compete with major retailers like Target and Best Buy.
Best of Luck!
Answer:
The maximum profit and loss for this position is $3 and -$7 respectively
Explanation:
The computations are shown below:
For maximum profit:
= Strike price at the sale - stock price + put price - call price
= $42 - $39 + $0.55 - $0.55
= $3
For maximum loss:
= Strike price at purchase - stock price + put price - call price
= $32 - $39 + $0.55 - $0.55
= -$7
Simply we take the difference between the strike price ,and the stock price and after that the put and call price are adjusted
Answer: Option (d) is correct.
Explanation:
Correct option: Market price is greater than marginal cost.
In a perfectly competitive market, there are large number of buyers and sellers. So, price is determined by the market forces.
At a point of profit maximization, price is equal to the marginal cost and we have to maximize the difference of the total revenue and total cost. It was not seen in a perfectly competitive market that the price is above the marginal cost at a profit maximizing point.
Therefore, option (d) is not true.
Answer:
The cost recorded will be $53,400
Explanation:
In this question, we are to give the value of the amount recorded as the cost of the new equipment.
By simply doing some additions, we will be okay.
mathematically, this would be
Cost of equipment recorded = cost of equipment + transportation cost + sales tax + installation cost = 48,00 + 1,200 + 2,500 + 1,700 = $53,400