Answer: Spaghetti map
Explanation:
A spaghetti map refers to as a visual representation that makes use of a continuous flow line that's used in the tracing of an activity for a particular process.
Since the people and equipment were not optimally positioned, the process map that would best help the team address this issue is the spaghetti map. It's vital as it helps in identification of workflow redundancies.
Answer:
Academic achievements. ...
Relevant coursework. ...
Clubs. ...
Sports and musical instruments. ...
Volunteer work. ...
Languages. ...
Computer skills. ...
Any kind of employment at all.
Explanation:
Question a)
The sum of the <u>Total assets</u> plus <u>total fixed assets</u> results in <u>total assets</u>.
Question b)
The division of <u>Net sales</u> over <u>total assets</u> results in <u>Asset Turnover</u>
Question c)
The subtraction of the <u>cost of good sold</u> from <u>net sales</u> is equal to the <u>gross margin</u>
Question d)
The subtraction of <u>Operating expenses</u> from <u>gross margin</u> results in the <u>Net Operating profits, before the taxes.</u>
Question e)
The subtraction of <u>Taxes</u> from <u>Net Profit before tax</u> results in <u>Net profit after taxes</u>
Question f)
The division of <u>Net profit after tax </u>over the <u>Net saves</u> gives you the <u>Net profit margin percentage.</u>
Question g)
The division of <u>Net profit Margin percent</u> over the <u>asset turnover </u>results in a <u>return on assets. </u>
Answer:
Variable cost per unit= $0.5
Explanation:
<u>To calculate the variable and fixed costs under the high-low method, we need to use the following formulas:</u>
Variable cost per unit= (Highest activity cost - Lowest activity cost)/ (Highest activity units - Lowest activity units)
Variable cost per unit= (5,420 - 2,925) / (8,870 - 3,880)
Variable cost per unit= $0.5
Fixed costs= Highest activity cost - (Variable cost per unit * HAU)
Fixed costs= 5,420 - (0.5*8,870)
Fixed costs= $985
Fixed costs= LAC - (Variable cost per unit* LAU)
Fixed costs= 2,925 - (0.5*3,880)
Fixed costs= $985