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san4es73 [151]
3 years ago
10

Ian participates in a 401(k) plan at work. For every $1 Ian contributes to the plan, his employer adds 50 cents. Employer contri

butions end after employees contribute $2,500 to the plan. Last year, Ian contributed $75 to his plan each week. What was the total amount of contribution (employee + employer) to his plan last year?
Business
1 answer:
Inessa [10]3 years ago
6 0

Answer: $5,150

Explanation:using the information given above,

For every $1 contributed by the employee, employer adds 50cent.

Employer contribution ends after employee contributes $2500 to the 401(k) plan.

Last year:

Ian's weekly contribution = $75

Number of weeks in a year = 52

Ian's total contribution ($75 × 52) = $3,900

Ian's Employer's total contribution:

$0.5 × $2500 = $1,250

Therefore total contribution last year :

$3900 + $1250 = $5,150

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Answer:

$ 25

Explanation:

As per the description, the exact amount that is being contributed from the corn bushel to the Gross Domestic Product would be $ 25. The price at which the farmer sold it to the supermarket would not be included in the GDP because it would be considered as an intermediary good because the good purchased for the resale purpose is not included in GDP as it leads to double-counting. Thus, <u>only the price of the final good i.e. $ 25 would be included in GDP as it will now be used for final consumption by the customers</u>.

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cupoosta [38]

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3 years ago
In 2016, Teller Company sold 3,000 units at $600 each. Variable expenses were $420 per unit, and fixed expenses were $270,000. T
Aleksandr-060686 [28]

Answer:

1500

Explanation:

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$270,000 / ($600 - $420) = 1500

I hope my answer helps you

6 0
3 years ago
just paid its annual dividend of $1.15 per share. The required return is 12.3 percent and the dividend growth rate is 0.75 perce
IceJOKER [234]

Answer:

P5 = 10.41

Explanation:

To calculate the stock value with dividends for the fifth year the following formula would be used:

P5 = \frac{Div_{0}  * (1 + g)^{6} }{(r-g)}

  • Where:
  1. Div_{0} = The first Dividend Paid.
  2. G = Growth Rate.
  3. R = Required Return.
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Div_{0} = $1.15

Growth Rate = 12.3%

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P5 = \frac{1.15 * (1 + .0075)^{6} }{(12.3-.0075)} = 10.41

7 0
3 years ago
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