Answer:
$16250
Explanation:
For every 200 hours of needed work, $2500 must be paid. We divide the amount of hours needed for 200 to obtain the amount of times that $2500 are paid. Multiplying this number by $2500 we obtain the total expense gor salaried employees.

Answer:
Total materials variance = (Actual quantity * Actual price) - (Standard quantity * Standard price)
= 2,850 - (230 * 14.4)
= 462 (Favourable)
Materials price variance = (Standard price - Actual price) * Actual quantity
= [1.8 - (2,850/1,500)] * 1,500
= 150 Unfavourable
Materials quantity variance = (Standard quantity - Actual quantity) * Standard price
= [(230 * 8) - 1,500] * 1.8
= 612 Favourable
Total labour variance = (Actual hours * Actual rate) - (Standard hours * Standard rate)
= 19,458 - (230 * 84)
= 138 Unfavourable
Labour price variance = (Standard rate - Actual rate) * Actual hours
= [14 - (19,458/1,410)] * 1,410
= 282 Favourable
Labour quantity variance = (Standard hours - Actual hours) * Standard rate
= [(230 * 6) - 1,410] * 14
= 420 Unfavourable
Answer: Positive.
Explanation:
Suppose there are two related goods, i.e, Good A and Good B.
Cross price elasticity of demand refers to the responsiveness of demand for Good A if there is a change in the price of its related good, i.e, Good B.
Now, we are talking about gasoline and public transportation, suppose if there is increase in the price of gasoline then it will be costlier for the people to drive their own cars, as a result demand for public transportation increases.
There is a positive relationship between the gasoline and public transportation.
Hence, cross-price elasticity of demand between gasoline and public transportation is Positive.
Answer:
Expected return of the portfolio = 8.57%
Explanation:
The expected return of the portfolio is the weighted average return of all assets in that portfolio, which is calculated as below:
The expected return of the portfolio = (Weight of U.S. government T-bills x Return of U.S. government T-bills) + (Weight of large-company stocks x Return of large-company stocks) + (Weight of small-company stocks x Return of small-company stocks)
= 47% x 4.08% + 38% x 11.38% + 15% x 15.53% = 8.57%