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Diano4ka-milaya [45]
3 years ago
9

You are considering investing $1,000 in a complete portfolio. The complete portfolio is composed of Treasury bills that pay 5% a

nd a risky portfolio, P, constructed with two risky securities, X and Y. The optimal weights of X and Y in P are 60% and 40%, respectively. X has an expected rate of return of 14%, and Y has an expected rate of return of 10%. If you decide to hold 25% of your complete portfolio in the risky portfolio and 75% in the Treasury bills, then the dollar values of your positions in X and Y, respectively, would be __________ and _________.
Business
1 answer:
aev [14]3 years ago
4 0

Answer:

For X $150

For Y $100

Explanation:

The computation of optimal weight of X and Y in risky portfolio is shown below:-

Risk portfolio = Complete portfolio × Weight of risky portfolio

= $1,000 × 25%

= $250

So, Optimal weight of X and Y in risky portfolio will be

For X in dollars = Risk portfolio × Optimal weight percentage of X

= $250 × 60%

= $150

For Y in dollars = Risk portfolio × Optimal weight percentage of Y

= $250 × 40%

= $100

Therefore for computing the Optimal weight of X and Y in risky portfolio we simply multiply the risk portfolio with optimal percentage of X and in the similar way of Y.

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A university is trying to determine what price to charge for tickets to football games. At a price of ​$24 per​ ticket, attendan
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<u><em>70000 people will attend at this price.</em></u>

<u><em></em></u>

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Let 'x' represent the decrease .

Using the given information,

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Average no. of people that watch the game = 40000 + 10000x

Additional money spent by every person = 6(40000 + 10000x)

Revenue [R(x)] = Price per ticket \times Average no. of people that watch the game + Additional money spent

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On solving the above equation we get ,

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R'(x) = -60000x + 180000

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One of the more important business applications of demand elasticity is the relationship between price and total revenue. For ea
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Answer:

Part 1.  inelastic.

Part 2. inelastic.

Part 3. inelastic.

Explanation:

When the coefficient of elasticity of demand is less than 1, demand is inelastic, when it is equal to 1, demand is unitary elastic, when it is greater than 1, demand is elastic, and when it is equal to zero demand is perfectly inelastic.

Part 1

Price Elasticity of demand =  (dQ/dP) x P/Q

  Where : dQ = Change in Quantity

               dP = Change in Price

                 P = Initial or Old price

                 Q = Initial of Old Quantity

               dQ = $35,000 - $40,000 = - $5,000

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                  Q = $40,000  

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Disregard the minus sign,  since elasticity of demand is less than 1, demand is inelastic.

Part 2

Price Elasticity of demand =  (dQ/dP) x P/Q

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                dP = $50 - $40  = $10

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Part 3

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Price Elasticity of demand = (-$30/$1) * $4/ $150

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Disregard the minus sign  since elasticity of demand is less than 1, demand is inelastic.

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3 years ago
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