When the price of foreign inputs falls, the U.S. SRAS curve option (b)i.e, shifts rightward; which tends to reduce the U.S. price level.
<h3>
What is the SRAS curve?</h3>
We can understand how each firm in an economy reacts to price stickiness using the short-run aggregate supply curve (SRAS). The SRAS curve will have an upward slope when prices are stable. According to the SRAS curve, more output results from higher price levels.
The cost of labor, or wages, and the price of imported commodities that we use as inputs for other products are two other significant variables that may cause the SRAS curve to change in addition to energy prices.
A higher level of productivity causes the SRAS curve to move to the right because businesses can produce more output at all price points.
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Answer:
Burns Industries
Using an incremental analysis approach, Burns should consider accepting this special order only if the price per unit offered by Allen is at least:
above $38 (the variable cost per unit).
Explanation:
a) Data and Calculations:
Monthly production and sales units = 18,000
Production capacity per month = 33,000 units
Costs at the 18,000-unit-per-month level of production:
Variable costs = $38
Fixed costs = 23
Total per unit = $61
Selling price per unit = $78
Special offer for 4,800 saws per month, without changing the fixed manufacturing costs.
b) Incremental analysis approach is a management decision technique that specifies that only relevant, marginal, or differential costs should be taken into account. It rules out the inclusion of sunk or fixed costs, which do not change between alternatives.
Answer:
The amount to save now is = $862.03 (to 2 decimal places)
Explanation:
In order to solve this, we will compute the end-of-year amounts using the 5% increase each year. This is done as follows:
Year 1 ending = $200
Year 2:
Year 2 beginning price = $200
Note that 5% increase = 5/100 = 0.05
increase in year 2 = 5% of 200 = 0.05 × 200 = 10
Year 2 new price = 200 + 10 = $210
Year 3:
beginning price = $210
increase in year 3 = 0.05 × 210 = $10.5
Year 3 new price = 210 + 10.5 = $220.5
Year 4
beginning price = $220.5
interest in year 4 = 0.05 × 220.5 = 11.025
new price in year 4 = 220.5 + 11.025 = $231.525
Next to calculate the amount needed to pay for one travel ticket per year for the next four years, we will add the prices of the tickets each year as follows:
Total amounts needed = 200 +210 + 220.50 + 231.53 = $862.03
