娃最近学数学用到。
老师的方法我很困惑。
我狗了,看到不同的算法。 不知道你们家孩子的数学老师是怎样教的。
把娃和我们做家长都搞糊涂了。两个算法出来的结果是不一样的。
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维基是指示的结果差不多是这样的:
Cost $5, markup 10%, final price 5 x 110% = 5.50
这个网站的算法让我觉得很奇怪,但是却是和娃老师思路一样:
http://smallbusiness.chron.com/calculate-markup-cost-1666.html
Markup is when a company produces or purchases a good at one price and then sells the good for a higher price. By having markup on goods, a company is able to earn profits. If the company sold goods for what they cost, then the company's revenues would match expenses, thereby not earning any profit. As an example, a company pays $5 for widgets. The company wants a 10 percent profit on the goods.
1. Determine the markup the company wants and the cost of the good. In the example, the cost is $5 and the markup rate is 10 percent.
2. Subtract 1 from the markup rate. In the example, 1 minus 10 percent equals 90 percent or 0.9.
3. Divide the cost of the product by the number calculated in Step 2. In the example, $5 divided by 0.9 equals $5.56. So if the company uses a 10 percent markup, it will sell the product for $5.56.
维基
https://en.wikipedia.org/wiki/Markup_(business)
Markup[edit]
Below shows markup as a percentage of the cost added to the cost to create a new total (i.e. cost plus).
- Cost × (1 + Markup) = Sale price
- or solved for Markup = (Sale price / Cost) − 1
- or solved for Markup = (Sale price − Cost) / Cost
- Assume the sale price is $1.99 and the cost is $1.40
- Markup = ($1.99 / 1.40) − 1 = 42%
- or Markup = ($1.99 − $1.40) / $1.40 = 42%
- To convert from markup to profit margin:
- Sale price − Cost = Sale price × Profit margin
- therefore Profit Margin = (Sale price − Cost) / Sale price
- Margin = 1 − (1 / (Markup + 1))
- or Margin = Markup/(Markup + 1)
- Margin = 1 − (1 / (1 + 0.42)) = 29.5%
- or Margin = ($1.99 − $1.40) / $1.99 = 29.6%
Another method of calculating markup is based on percentage of cost. This method eliminates the two-step process above and incorporates the ability of discount pricing.
- For instance cost of an item is 75.00 with 25% markup discount.
- 75.00/(1 − .25) = 75.00/.75 = 100.00
Comparing the two methods for discounting:
- 75.00 × (1 + .25) = 93.75 sale price with a 25% discount
- 93.75 × (1 − .25) = 93.75 × .75 = 70.31(25)
- cost was 75.00 and if sold for 70.31 both the markup and the discount is 25%
- 75.00 /(1 − .25) = 100.00 sale price with a 25% discount
- 100.00 × (1 − .25) = 100.00 × .75 = 75.00
- cost was 75.00 and if sold for 75.00 both the profit margin and the discount is 25%
These examples show the difference between adding a percentage of a number to a number and asking of what number is this number X% of. If the markup has to include more than just profit, such as overhead, it can be included as such:
- cost × 1.25 = sale price
or
- cost / .75 = sale price