Answer:
The number of ounces started and completed during the period is <u>42,000 ounces</u>.
Explanation:
The number of ounces started and completed during the period can be computed by simply deducting the beginning work in process from the number of ounces completed.
Since we have the following from the question:
Number of ounces completed by Filling = 46,000 ounces
Beginning work in process = 4,000 ounces
Therefore, we have:
Number of ounces started and completed = Number of ounces completed by Filling - Beginning work in process = 46,000 ounces - 4,000 ounces = 42,000 ounces
Therefore, the number of ounces started and completed during the period is <u>42,000 ounces</u>.
Answer: 6250
Explanation:
From the question, we are informed that Santiago company incurs annual fixed costs of $66,000. variable costs for santiago's product are $34 per unit, and the sales price is $50 per unit. santiago desires to earn an annual profit of $34,000.
The contribution margin ratio approach to determine the sales volume in dollars and units required to earn the desired profit for thus:
Contribution margin ratio = (Sales price - Variable cost)/Sales price
= (50-34)/50
= 16/50
= 0.32
Sales = (66,000 + 34,000)/0.32
= 100,000/0.32
= 312,500
Sales volume in units will be sales divided by price. This will be:
= 312,500/50
= 6250
Answer: $6,000
Explanation:
When expenses such as this interest expense are for 12 months or more, the deduction will need to be evenly spread over the period that they apply to. As the loan was to be repaid in 24 months, the interest payment deductions should be evenly spread over 24 months.
= 12,000/24
= $500
That means that for Year 2, the relevant deduction will be for the 12 months in it;
= 500 * 12
= $6,000
Answer:
Explanation:
For computing the demand for each sale, first we have to compute the average sale for each season which is show below:
Average sale in fall = (240 + 260) ÷ 2 = 250
Average sale in winter = (340 + 300) ÷ 2 = 320
Average sale in spring = (140 + 160) ÷ 2 = 150
Average sale in summer = (320 + 240) ÷ 2 = 280
Demand for next fall = (250 ÷ 1,000) × 1,200 = 300
Demand for next winter = (320 ÷ 1,000) × 1,200 = 384
Demand for next spring = (150 ÷ 1,000) × 1,200 = 180
Demand for next summer = 1,200 - (300+384+180) = 336
Answer:
1. It is perfectly inelastic
Explanation:
Elasticity of Demand is the responsiveness of demand to price change.
- Elastic Demand > 1 ; implies demand changes proportionately more than price change
- Inelastic Demand < 1 ; implies demand changes proportionately less than price change
- Perfectly Elastic Demand = ∞ ; implies demand changes infinitely to price change, so the prices are constant
- Perfectly Inelastic Demand = 0 ; implies demand doesn't respond to price change, so quantity demanded is constant
Given : Seth body builder needs 12oz protein packet to 'feed his muscles' depicts that it is a necessity good to him. Being a necessity good, it would be demanded by Seth irrespective of price.
So, the demand is perfectly inelastic.
