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patriot [66]
3 years ago
8

On the grant date, January 1st, 2015, the stock was quoted on the stock exchange at $63 per share. The fair value of the options

on the grant date was estimated at $15 per option. The amounts of compensation expense ABC should recognize with respect to the options during 2015, 2016, and 2017 are:
Business
1 answer:
Dafna11 [192]3 years ago
3 0

Answer:

2015 $31,500

2016 $31,500

2017 $31,500

Explanation:

Number of Options in total × Fair Value of the Stock per option

Where

Number of Options in total = 63

Fair Value of the Stock per option =15

Hence:

(63*100) ×$15

=$6,300 ×$15

= $ 94,500

Compensation expense will be:

2015, 2016, and 2017 will give us 3 years

= $94,500/3

= $31,500 for 2015, 2016, and 2017

Fair value of the options is said to be evaluated on grant date and expenditure is been recognised in 3 years because the employee will be working for 3 years which is from year 2015 to 2017

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Intro to Investing Math Quiz
olga nikolaevna [1]

As a result of having increased from a price of $55 to $85, we can say that the stock value increased by<u> 54.55%</u>

The stock was valued at $55 then it increased to $85. First thing to do is to check how much it increased by in dollar terms:

<em>= New price - old price </em>

= 85 - 55

= $30

In percentage terms, this is:

<em>= Increase/ Old price x 100%</em>

= 30 / 55 x 100%

= 54.55%

In conclusion, the stock value increased by 54.55%

<em />

<em>Find out more at brainly.com/question/10273187.</em>

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7 0
3 years ago
2. Earl Broker is 25 years old, senior in college and he decides to put $150 every year in a Roth IRA through Vanguard Total
AURORKA [14]

Answer: a) $66,388.86

the total sum Earl will receive when he withdraws the money in his  65th birthday is $66,388.86

Explanation:

Given that;

Annuity = $150

r = 10%

Earl is 25years now

Earl plans to withdraw the money when he is 65

which mean Period N = ( 65 - 25 ) = 40

To find the future value, we use use the express

Future value = annuity × (((1+r)^n)-1)/r)

we substitute our values

Future Value = 150 × (((1 + 10/100)^40)-1)/10/100)

= 150 × (((1.10)^40)-1) / 0.01)

150 × ((45.2592 - 1)/0.1)

150 × 442.5924

Future Value = $66,388.86

therefore the total sum Earl will receive when he withdraws the money in his  65th birthday is $66,388.86

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