<span>Save the children can be described as a Born global firm, </span>a company that adopts a global perspective and engages in international business from or near its inception.
A born Global firm tend to utilize several resources from another countries (such as workers or cheap material) in order to gain leverage some sort of competitive advantage the in international market.
Answer: they saw through their plans
Answer:
$23,500,000
Explanation:
Angina Inc. has an outstanding of 5 million shares
The company is considering issuing an additional 1 million shares at $20 per share offering price and 95% of the proceeds gotten from the sale
An earlier agreement obligated the firm to sell an additional 250,000 shares at 90% of the offering price
The first step is to calculate the net proceeds for the shares sold
Net proceeds= Number of shares sold×price per share×percentage of sales proceed
The net proceeds for 1,000,000 shares can be calculated as follows
= 1,000,000×95/100×$20
= 1,000,000×0.95×$20
= $19,000,000
The net proceeds for 250,000 shares can be calculated as follows
= 250,000×90/100×$20
= 250,000×0.9×$20
= $4,500,000
Therefore, the total proceeds can be calculated as follows
= $19,000,000+$4,500,000
= $23,500,000
Hence the firm will realize a total cash of $23,500,000 from the stock sale.
Answer:
$8,000
Explanation:
The following compensation cost shall be recognised in the accounts of the Company as at December 31, Year 1 in respect of employee share options:
5,000*8*1/5=$8,000
In the above calculation, 5000 represents number of share granted to employee,8 represent the fair value of the option at the grant dated and 1/5 represent first year of the 5-year requisite service condition for the exercise of share options.
Answer:
a.- r= 6% Value: 23.40

b.- r = 8% Value: 11.70

c.- r = 11% Value: 6.69

d.- r = 12% Value: 5.85

e.- r= 19% Value: 3.12

Explanation:
We will calcualte the gordon model for the different rates of return:

Dividend_1 is next year dividends.
If dividends raise by 4% then:
0.45 x 1.04% = 0.468
<u>now we calculate for the different returns:</u>