Given that they often competen t powerful companies, it is imperative that entrepreneurs:

Business

1 answer:

Step2247 [10]3 years ago

3 0

Answer:

Use strong judicial tools as patents and copyrights. Be flexible to enter the market. Understand that is more expensive to acquire a new client that to maintainn and excisting one.

Explanation:

The powerfull companies can make a product or service look bad (sabotage) or can change its prices to eliminate possible competitors from the market, they also have a huge share of the market so there are not many avilable new clients to gain.

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Which of the following is true about finding the present value of cash flows? Finding the present value of cash flows in future

Neko [114]

Answer:

The correct answer is A: %70,154

Explanation:

Giving the following information:

True: Finding the present value of cash flows in future years tells you how much you would need to invest today so that it would grow to equal the given future amount.

What is the value today of a $158,000 cash flow expected to be received 12 years from now based on an annual interest rate of 7%?

We need to use the following formula:

PV= FV/(1+i)^n

FV= final value

i= interest rate

n= number of years

PV= 158000/(1.07^12)= $70,154

3 0

3 years ago

Consider the following marginal cost function. a. Find the additional cost incurred in dollars when production is increased from

weqwewe [10]

Answer: (a) $197,500

(b) $ 189,500

Explanation:

Given : The marginal cost function : $C′(x)=4000−0.4x$

To find the cost function, we need to integrate the above function with respect to x.

Now, the additional cost incurred in dollars when production is increased from 100 units to 150 units will be:-

$\int^{150}_{100}\ C'(x)\ dx\\\\=\int^{150}_{100} (4000-0.4x)\ dx\\\\=[4000x-\dfrac{0.4x^2}{2}]^{150}_{100}\\\\=[4000(150)-\dfrac{0.4(150)^2}{2}-4000(100)+\dfrac{0.4(100)^2}{2}]\\\\=[600000-4500-400000+2000]\\\\=197500$

Hence, the additional cost incurred in dollars when production is increased from 100 units to 150 units= $197,500

Similarly, the additional cost incurred in dollars when production is increased from 500 units to 550 units :-

$\int^{550}_{500}\ C'(x)\ dx\\\\=\int^{550}_{500} (4000-0.4x)\ dx\\\\=[4000x-\dfrac{0.4x^2}{2}]^{550}_{500}\\\\=[4000(550)-\dfrac{0.4(550)^2}{2}-4000(500)+\dfrac{0.4(500)^2}{2}]\\\\=[2200000-60500-2000000+50000]\\\\=189,500$