Answer:
$(700)
Explanation:
in determining the incremental effect, we need to compare the current scrap value (without rework) with the net realizable value after rework.
Net Realizable Value (After Rework) = Sales Value - Cost of Rework
Using the values provided in the question, we get,
Net Realizable Value (After Rework) = 30,800 - 1,400 = $29,400
If the material is sold as it is, the company would realize $30,100.
Therefore, selling after rework would result in an incremental loss of $700 l.e (29,400 - 30,100).
37.5%
Formula:
.15/.40=0.375
Convert decimal to %= .375*100 = 37.5%
The economy is in equilibrium, and the natural and real or actual rates of unemployment will be equal.
In order for an economy to operate at its long-run potential output level, it must be equilibrium, and the economy is balanced in its production. Unemployment is one measure of an economy's equilibrium with the natural and actual rates as two benchmarks rates that must be calibrated towards equilibrium.
The correct option is (a) tend to reduce the severity of short-run fluctuations.
The products and materials that a company keeps on hand with the intention of reselling, producing, or using them are referred to as inventory or stock. The main focus of inventory management is determining the location and shape of stocked commodities.
All the goods, merchandise, and supplies that a company keeps on hand in anticipation of selling them for a profit are referred to as inventory. Example: Only the newspaper will be regarded as inventory if a newspaper vendor utilizes a vehicle to distribute newspapers to clients. The car will be considered an asset.
Learn more about inventory management here
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Answer:Annual fixed expenses = $ 539,000
Explanation:
Given;
break even point on books sold= $49,000
sales price per unit = $39
variable cost= $28
Using the formulae,
Break-Even point (units) = Fixed Costs ÷ (Sales price per unit – Variable costs per unit) or in sales
49,000 =Fixed cost / ( 39-28)
Fixed cost = 49,000 x 11
= $ 539,000
Annual fixed expenses = $ 539,000