Answer:
Purchases= 19,625 pounds
Explanation:
Giving the following information:
Production in units:
February= 20,000
March= 18,500
The inventory of materials at the end of each month should equal 25% of the following month's production needs.
<u>To calculate the purchases of raw materials, we need to use the following formula:</u>
Purchases= production + desired ending inventory - beginning inventory
Purchases= 20,000 + (18,500*0.25) - (20,000*0.25)
Purchases= 19,625 pounds
Answer:
Total capitalized cost 24,980
Explanation:
The shipping and installation cost are capitalzied as they are cost needed to make the equipment ready to use.
The down payment will be in his full amount as it is done "today".
The the note, which is an annuity will be multiplied by the annuity factor
and the note
down payment: 4,000
shipping charges 2,000
installation 3,500
6,000 annuity x 2.58 = <u> 15,480 </u>
Total capitalized cost 24,980
Answer:risk control
Explanation:Risk control is a step in the hazard management process. It involves finding a way to neutralize or reduce an identified risk.
Risk control begins with a risk assessment to identify the presence and severity of workplace hazards. Employers must then implement the most effective controls available.
In order of effectiveness (from most effective to least), risk control methods include:
Elimination: removing the risk entirely
Substitution: swapping an item or work process for a safer one (for instance, switching to an industrial cleaner that poses fewer respiratory risks)
Engineering controls: modifications to the environment or equipment that poses the risk (such as installing mirrors in warehouses or machine guards on circular saws)
Administrative controls: modifications to the workflow or work process (for example, rotating employees through several different work tasks to prevent repetitive stress injuries)
Personal protective equipment: safety gear worn by the workers, such as hard hats, safety glasses, and chemical-resistant gloves
Answer:
Explanation:
Present value is calculated as the discounted sum of either a fixed amount or a series of payments in the future, at a given interest rates.
For example, at an interest of 5%, $100 in 10 years will be valued at $100 / 1.05^10 = $61.39 today