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iris [78.8K]
3 years ago
13

Haskell Motots common equity on the balance sheet totals $700million and the company has 35 million shares of common stockoutsta

nding. Haskell has significant growth opportunitew . It'sheadquarters has a book value of 45 MILLION, BUT ITS MARKET VALUEIS ESTIMATEDTO BE $ 10 MILLION. oVER TIME, HASKELL HAS ISSUEDOUTSTANDING DEBT THAT HAS A BOOK VALUE OF $10 MILLION AND A MARKETVALUE $5 MILLION.
WHICH OF THE FOLLOWING STATEMENTS IS MORE CORRECT?

A. HASKEL'S BOOK VALUR PER SHARE IS $20.
b. HASKELL'S MARKET VALUE PER SHARE IS PROBABLY LESS THAN$20.
c. hASKELL'S MARKET VALUE PER SHARE IS PROBABLY GREATERTHAN 20.
D. sTATEMENTS A AND B ARE CORRECT
r. sTSTEMENTS A AND C ARE CORRECT.
Business
1 answer:
Ludmilka [50]3 years ago
4 0

Answer:

Statements A and C are correct.

Explanation:

  • Book Value per share is the value shown in the balance sheet, which is calculated by:

Formula: BV = \frac{Total common holder stocks}{number of common shares}

After putting values in the formula we get:

BV = \frac{700m}{35m} = 20

  • Market value per share is calculated on the bases of prices of share according to the market. For example, if your company has $10000 share outstanding and the price in market per share is 50 then the market value would be $500000.

So, we have to calculate market value per share for that we have to reverse the actual calculation, which means we will have to divide total market value of outstanding shares  by the total number of outstanding shares to get market value per share:

MV per Share = \frac{10m}{35m} = 28.5

<em>Hence, statement A and C both are correct. </em>

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Two firms compete in a market to sell a homogeneous product with inverse demand function P = 600 – 3Q. Each firm produces at a c
podryga [215]

Answer:

Explanation:

We need to find the function of firm 1 and firm 2 which we have as

PQ1/Q1= 300

600Q1– 3Q21 – 3Q1Q2/ = 300

300 – 6Q1 – 3Q2= 300

Q1 = 1/6(600 -300 – 3Q2)

Q1 = 50 – 1/2Q2 Reaction function for firm 1

Q2 = 50 – 1/2Q1 Reaction function for firm 2

Cournot which we have as;

Q2 = = 1/6(600 -300 – 3Q1)

Q2 = 50 – 1/2Q1

Q2 = 50 – ½(50 – 1/2Q1)

Q2 = 50 – 25 + 1/4Q1

Q1 = 100/3 = 33.33 Output

Q2= 100/3 = 33.33 Output

Equilibrium market price which is

P = 600 – 3(Q2+ Q2)600 – 3(100/3 + 100/3)= 400

Profits for firm 1

Π1 = TR1– C1= PQ1 – C1=400 * 100/3 – 300 * 100/3= 10000/3 = $3,333.33 For firm 1

Profits for firm 2

Π2 = TR2– C2= PQ2 – C2=400 * 100/3 – 300 * 100/3= 10000/3 = $3,333.33 For firm 2

Stackelberg is given as ;

QL= (600 – 300)/2*3 = 50 Firm 1 output is QL = 50

QF= (600 – 300)/4*3 = 25 Firm 2 output is QF =25 P = 600 – 3*75 = 375

Π1 = (375-300) * 50 = 3750Profit for firm 1

Π2 = 75*25 = 1875 Profit for firm 2

Bertrand is given as ;

Under this competition, price is the same to marginal cost and profits are zero

600 – 3Q = 300

Q = 100 Output = 100

P = Zero

Collusive Behavior is given as;

MR=MC600 - 6Q = 300

300 = 6QQ = 50 Output

P = 600 – 3*50 = 450

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Nancy sold her personal residence on June 30 of this year under an agreement in which the real estate taxes were not prorated be
meriva

Incomplete question. Here's the full question:

<em>Nancy paid the following taxes during the year: </em>

<em>Tax on residence (for the period from March 1 through August 31) =$5,250</em>

<em>State motor vehicle tax (based on the value of the personal use automobile) =$430</em>

<em>State sales tax =$3,500</em>

<em>State income tax =$3,050</em>

<em>Nancy sold her personal residence on June 30 of this year under an agreement in which the real estate taxes were not prorated between the buyer and the seller.</em> What amount qualifies as a deduction from AGI for Nancy? a. $9,180b. $9,130c. $7,382d. $5,382 e. None of the above

Answer:

<u>c. $7,328</u>

Explanation:

Remember, Nancy <em>transferred</em> ownership of her personal residence on June 30, but she received tax on residence for 2 extra months (July and August).

The amount that qualifies for tax deduction therefore is;

121 days (Four months of her stay) / 184 days (six months period) × $5,250

+

$430

+

$3,500] = $7,382.

She likely deducts from the state sales tax with a higher amount than from the state income tax.

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