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Ber [7]
3 years ago
6

If the minority price for a single share of stock of a company is $20, if there are 500 thousand shares of stock, and a person o

ffers to buy the entire company for $14.5 million, what is the controlling interest premium being offered
Business
1 answer:
KATRIN_1 [288]3 years ago
8 0

Answer:

$4,500,000

Explanation:

current market price per stock $20

total stocks outstanding 500,000

corporation's total value = 500,000 x $20 = $10,000,000

investor's offer to purchase 100% at $14,500,000

controlling interest premium = $14,500,000 - $10,000,000 = $4,500,000

new price per stock = $14,500,000 / 500,000 = $29

The controlling interest premium equals the difference between the current market price of the stock and the purchase offer.

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$3,176 , it's two months of interests $1,588 + $1,588

Explanation:

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3 years ago
Billy isn't sure he'll be able to rise to the challenge of pitching to a very important client at work, but his supervisor selec
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d. blind

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3 years ago
The difference between a​ firm's operating income and income before taxes is​ _____. The difference between a​ firm's ​before-ta
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3 0
2 years ago
Read 2 more answers
You found your dream vacation cottage in the mountains and your offer of $78,000 was accepted. You plan to put 20% down and will
zepelin [54]

Answer:

financing 62,400 dollars

Monthly Payment   $ 465.48

Total Interest  21,386.4  

Rounding to nearest $ 100

Additional $$  34.52

We save up to 16 payments and $2,136.4 in interest.

By-weekly payment  $232.60

Total Interest saved $ 194.4

Explanation:

78,000 less 20% down-payment: 62,400

Monthly  Payment

PV \div \frac{1-(1+r)^{-time} }{rate} = C\\

PV  $62,400.00

time 180

rate 0.0034375

62400 \div \frac{1-(1+0.0034375)^{-180} }{0.0034375} = C\\

C  $ 465.484

Total Interest

quota times time less principal

$ 465.48 x 180 - 62,400 = 21,386.4

$  500  -  $  465.48  =   $  34.52

C \times \frac{1-(1+r)^{-time} }{rate} = PV\\

C  $500.00

time n

rate 0.0034375

PV $62,400.0000

500 \times \frac{1-(1+0.0034375)^{-n} }{0.0034375} = 62400\\

(1+0.0034375)^{-n}= 1-\frac{62400\times0.0034375}{500}

(1+0.0034375)^{-n}= 0.571

We now use logaritmics properties to solve for n

-n= \frac{log0.571}{log(1+0.0034375)

-163.2956066

180 - 164 = 16 payments

Total Interst 500 x 163.30 - 62,400 = 19,250

Interest savings 21,386.4 - 19,250 = 2,136.4

If payment are bi-weekly:

then payments will be:

PV \div \frac{1-(1+r)^{-time} }{rate} = C\\

PV  $62,400.00

time 360

rate 0.00171875

62400 \div \frac{1-(1+0.00171875)^{-360} }{0.00171875} = C\\

C  $ 232.598

And total Interest:

232.2 x 360 - 62,400 = 21,192

Difference 21,386.4 - 21,192 = $ 194.4

6 0
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