Answer:
Option A is correct.
deficit; negative
Explanation:
In a small open economy, starting from a position of balanced trade, if the government increases domestic government purchases, this produces a tendency toward a trade <u>deficit </u>and <u>negaive</u> net capital outflow.
This corresponds to the concept of twin deficits where a budget deficit that results from increased government purchases, also results in current account deficit. Since trade deficit implies negative NX there is a negative NCO.
Answer: Filtering
Explanation:
Filtering in communication occurs when information passed on between two bodies is being reduced by the middlemen, where the middlemen are not able to communicate favourable with either party and it affects either of the party, it's called filtering. The inability for the salesperson's to communicate the technical knowledge of the product to the customers which they are being taught during trainings is known as filtering in communication. This causes the business loss as the customers are not able to operate the equipment effectively which the business sells.
Answer:
Part a
Debit : Profit and loss $0
Debit : Cash $15,100
Debit : Accumulated depreciation $35,900
Credit : Cost $ 51,000
Part b
Debit : Profit and loss $2,200
Debit : Cash $15,100
Debit : Accumulated depreciation $35,900
Credit : Cost $ 51,000
Part c
Debit : Cash $15,100
Debit : Accumulated depreciation $35,900
Credit : Cost $ 51,000
Debit : Profit and loss $2,200
Explanation:
the journal entry for the disposal of the truck are shown
Answer: ER(P) = ERX(WX) + ERY(WY)
16 = 13(1-WY) + 9(WY)
16 = 13 - 13WY + 9WY
16 = 13 - 4WY
4WY = 13-16
4WY = -3
WY = -3/4
WY = -0.75
WX = 1 - WY
WX = 1 - (-0.75)
WX = 1 + 0.75
WX = 1.75
The amount to be invested in stock Y = -0.75 x $106,000
= -$79,500
The Beta of the portfolio could be calculated using the formula:
BP = BX(WX) + BY(WY)
BP = 1.14(1.75) + 0.84(-0.75)
BP = 1.995 - 0.63
BP = 1.365
Explanation: The expected return of the portfolio is equal to expected return of stock X multiplied by the weight of stock X plus the expected return of stock Y multiplied by weight of security Y. The weight of security Y is -0.75. The weight of security X is equal to 1 - weight of security Y. Thus, the weight of security X is 1.75 since the weight of security Y is negative. The amount to be invested in security Y is -0.75 x $106,000, which is equal to -$79,500
The Beta of the portfolio equals Beta of stock X multiplied by weight of stock X plus the Beta of stock Y multiplied by weight of stock Y. The weights of the two stocks have been obtained earlier. Therefore, the Beta of the portfolio is 1.365.