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MakcuM [25]
3 years ago
10

#21 A 0.30 kg softball has a velocity of 15 m/s at an angel of 35o below the horizontal just before making contact with the bat.

What is the magnitude of the change in momentum of the ball while in contact with the bat if the ball leaves with a velocity of (a) 20 m/s, vertically downward, and (b) 20 m/s, horizontally back toward the pitcher?
Business
1 answer:
FrozenT [24]3 years ago
8 0

Answer:

a) 5 kg m/s

b) 10 kg m/s

Explanation:

GIVEN DATA:

mass of softball 0.30 kg

\theta = 35 degree

velocity = 15 m/s

Along the x axis we have

P_{xf} - P_{xi} = 0 - 0.3(15)cos 35 = - 3.68\hat i kg m/s

along the y axis we have

P_{yf} - P_{yi} = -(0.3)20 - 0.3(15)sin 35 = - 3.41\hat j kg m/s

The magnitude of momentum is

\Delta P = \sqrt{ (-3.41)^2 + (-3.68)^2} = 5 kg m/s

b) Along the x axis we have

P_{xf} - P_{xi} = -0.3(20) - 0.3(15)cos 35 = - 9.68\hat i kg m/s

along the y axis we have

P_{yf} - P_{yi} = -0 - 0.3(15)sin 35 = -25.58\hat j kg m/s

The magnitude of momentum is

\Delta P = \sqrt{ (-9.68)^2 + (-2.58)^2} = 10 kg m/s

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3 years ago
The (annual) expected return and standard deviation of returns for 2 assets are as follows: Asset A Asset B E[r] 10% 20% SD[r] 3
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Answer:

Part A

(i) Weight(A) = 0.80 , Weight(B) = 0.20

ER(portfolio) = { ER(A) * Weight(A) } + { ER(B) * Weight(B) }

= { 10 * 0.80 } + { 20 * 0.20 }

= 12%

SD(portfolio) = { SD(A)^2 * W(A)^2 + SD(B)^2 * W(B)^2 + 2*SD(A) * SD(B) * W(A) * W(B) * CORR }^1/2

= { 900*0.64 + 2500*0.04 + 2*30*50*0.8*0.2*0.15}^1/2

= {748}^1/2

= 27.35%

(ii) Weight(A) = 0.50 , Weight(B) = 0.50

ER(portfolio) = { ER(A) * Weight(A) } + { ER(B) * Weight(B) }

= { 10 * 0.50 } + { 20 * 0.50 }

= 15%

SD(portfolio) = { SD(A)^2 * W(A)^2 + SD(B)^2 * W(B)^2 + 2*SD(A) * SD(B) * W(A) * W(B) * CORR }^1/2

= { 900*0.25 + 2500*0.25 + 2*30*50*0.5*0.5*0.15}^1/2

= {917.5}^1/2

= 30.29 %

(iii) Weight(A) = 0.20 , Weight(B) = 0.80

ER(portfolio) = { ER(A) * Weight(A) } + { ER(B) * Weight(B) }

= { 10 * 0.20 } + { 20 * 0.80 }

= 18 %

SD(portfolio) = { SD(A)^2 * W(A)^2 + SD(B)^2 * W(B)^2 + 2*SD(A) * SD(B) * W(A) * W(B) * CORR }^1/2

= { 900*0.04 + 2500*0.64 + 2*30*50*0.2*0.8*0.15}^1/2

= {1708}^1/2

= 41.33 %

Part B

Let Weight(A) be x, and Weight(B) be (1-x)

Solving the ER(portfolio) Equation :  

ER(portfolio) = { ER(A) * Weight(A) } + { ER(B) * Weight(B) }

25 = {10 * x } + {20 * (1 - x) }

25 = 10x + 20 - 20x

25 - 20 = -10x

x = - 0.5

Weight (A) = - 0.5 {its Negative which means Short Selling of Stock A}

Weight (B) = 1 - (-0.5) = 1.5

<u><em>Cross-Proof</em></u>

ER (portfolio) = { ER(A) * Weight(A) } + { ER(B) * Weight(B) }

= { 10 * -0.5 } + { 20 * 1.5 }

= { - 5 } + { 30 }

= 25% . Therefore, our Weights are Correct

Calculation of  SD (portfolio)

SD(portfolio) = { SD(A)^2 * W(A)^2 + SD(B)^2 * W(B)^2 + 2*SD(A) * SD(B) * W(A) * W(B) * CORR }^1/2

= { 900*0.25 + 2500*2.25 + 2*30*50*-0.5*1.5*0.15}^1/2

= { 225 + 5625 - 337.5 }^1/2

= {5512.5}1/2

= 74.2 %

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Answer:

The correct answer is <em>The site will have all of the company’s applications.</em>

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Answer:

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Explanation:

given data

Current operating income = $34,000

Selling price = $100

margin ratio = 25%

to find out

Bay Area Cycle’s break even point in units and total sales dollars

solution

we get here first break even point that is express as

break even point in unit =  \frac{fixed\ cost}{contribution\ per\ unit}   ..................1

break even point in unit =  \frac{136000}{100*0.25}

break even point in unit =5440 units

so

break even point in sales =  \frac{fixed\ cost}{margin\ ratio}   ..................2

break even point in sales = \frac{136000}{0.25}

break even point in sales = $544000

and

total sales will be

total sale =  \frac{operating\ income+ fixed\ expense}{margin\ ratio}   ..................3

total sale =  \frac{34000+136000}{0.25}

total sale = $680000

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Answer:

C. Freelance Writer

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