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finlep [7]
3 years ago
13

When applied in marketing settings, the 80–20 Rule usually accurately suggests [approximately] 80% of profits emanate from (abou

t) 20% of customers; 80% of product sales from 20% of products present in a product line (marketing organizations generally sell multiple products); 80% of sales are generated by 20% of advertising, and so forth. The 80–20 Rule is also known as the:
Business
1 answer:
svet-max [94.6K]3 years ago
6 0

Answer:

The Pareto principle

Explanation:

The Pareto principle asserts that 80 percent of output will come from 20 percent of inputs. In different words, 80 percent of the results will come from 20 percent of the action.  The Pareto principle is only an observation, not a law. The principle is applicable in business and almost all other disciplines.

In applying the Pareto principle, a business recognizes its best assets as uses efficiently to gain maximum value.  The principle observes that similar amounts of input will yield different outputs. For business, results will never be evenly distributed, hence the need to identify and appreciate the minority inputs that will produce the majority of results.

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UPS, a delivery services company, has a beta of 1.1, and Wal-Mart has a beta of 0.7. The risk-free rate of interest is 4% and th
Brrunno [24]

Answer:

7.78%

Explanation:

Calculation for the expected return on a portfolio

First step is to calculate the portfolio beta

Portfolio beta=30%*1.1+30%*0.7=1.15

Portfolio beta=0.33+0.21

Portfolio beta=0.54

Now let calculate the expected return using this formula

Expected return=rf+(Portfolio beta*mrp)

Let plug in the formula

Expected return=4%+(0.54*7%)

Expected return=7.78%

Therefore the expected return on a portfolio is 7.78%

7 0
2 years ago
Difference between insurance and assurance
Vinil7 [7]
Assurance is to make sure of something and insurance is to keep the security or safety of something 
8 0
3 years ago
Suppose a tax of $3 is imposed on each new garden hose that is sold, resulting in a deadweight loss of $22,500. The supply curve
liq [111]

Answer: Equilibrium quantity of garden hoses after the tax is imposed is 85000.

Explanation:

Given that,

Dead weight Loss = $22500

Tax amount per unit (t) = $3

Equilibrium quantity before tax, Q_{b} = 1,00,000 units

Equilibrium quantity after tax, Q_{a} = ?

Dead weight Loss = \frac{1}{2} \times t \times (Q_{b} - Q_{a})

22500 = 0.5 × 3 × (100000 - Q_{a})

Q_{a} = 85000 units

∴ Equilibrium quantity of garden hoses after the tax is imposed is 85000.

4 0
3 years ago
When creating a data backup plan or policy, what five basic questions should be answered?
Tresset [83]
Each establishment, whether small or big, government-owned or private companies, always have to backup their files in case of emergencies. As you make your backup plan, you must come across these five basic key questions:

1. Are you backing up all your data? You have to sort your files to be backed up because storage can be limited.

2. How often is your data backed up? You must make sure to back up your data on a regular basis, if not day-to-day.

3. Who is responsible for your backups? For big companies, it is too big of a task for one person to shoulder. Usually, this is tackled by a department, usually the I.T. Department.

4. Do your backups actually work? You should test regularly if these back ups actually work by restoring data files every now and then.

5. Do you have right backup checks and balances in place? The I.T Department tackling backup plans is one thing. But there should also be checks and balances so that you have a backup of your backup. It's better to be safe than sorry.
6 0
3 years ago
Even though most corporate bonds in the United States make coupon payments semiannually, bonds issued elsewhere often have annua
CaHeK987 [17]

Answer:

The current price of the bond would be € 898.87

Explanation:

Hi, we need to bring to present value the coupon payments and also the face value of the coupon in order to find the price of this bond, that can be done by using the following formula.

Price=\frac{Coupon((1+Yield)^{n}-1) }{Yield(1+Yield)^{n} } +\frac{FaceValue}{(1+Yield)^{n} }

Where:

Coupon = 1,000*0.078=78

Yield = 0.089 (or 8.9%)

Face Value= 1,000

n = 20 coupon payments

So, everything should look like this.

Price=\frac{78((1+0.089)^{20}-1) }{0.089(1+0.089)^{20} } +\frac{1,000}{(1+0.089)^{20} }

Price=717.13+181.74=898.87

Therefore, the price of this bond is € 898.87

Best of luck.

7 0
2 years ago
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