Answer:
Company should load 1,479.9 motorcycles on each truck.
Explanation:
Cost per trip = $1,000
Demand for motorcycles = 300 per day
Cost per engine = $500
Holding cost = 20% of $500
= $100
Assuming that company plant works for 365 days in a year,
Annual demand = 300 motorcycles × 365 days
= 109,500 motorcycles

where,
D = Annual demand in units
S = Set up cost per order
H = Handling cost per order



= 1,479.9
Thus, the company should load 1,479.9 motorcycles on each truck.
Answer:
c.a decrease in quantity demanded of poultry and an increase in the demand for fish.
Explanation:
The law of demand states that the higher the price , the lower the quantity demanded and the lower the price, the higher the quantity demanded.
Following from the law of demand, if the price of poultry increases, the quantity of poultry demanded would fall.
Because fish and poultry are subsituites goods, if the price of poultry increases, the demand for fish would increase.
I hope my answer helps you.
Answer:
d) relative to others instead of against performance standards.
Explanation:
Contrast error is one that occurs during performance rating where a person is not rated objectively, but against previous people who performed good or badly.
The person's ratings is affected negatively or positively.
A person that performs well subconsciously sets a benchmark in the mind of the rater, and he now rates future participants based on this benchmark and not on performance standards that have been set.
Answer:
15%
Explanation:
The formula and the calculation of the price elasticity of supply are presented below:
Price elasticity of supply = (Percentage change in quantity supplied ÷ percentage change in price)
where,
Price elasticity of supply = 2
And, the percentage change in quantity supplied is 30%
So, the percentage change in price is
= 30% ÷ 2
= 15%
Answer: $10.00
Explanation:
The individual and the other two are trying to pay an 18% tip so the amount they should tip can be calculated by:
= Check total * 18%
= 57.38 * 18%
= $10.3284
= $10.00 to the nearest dollar