A cost is $3,600 at 1,000 units, $7,000 at 2,000 units, and $9,200 at 3,000 units. This cost is a A. fixed cost. B. mixed cost. C. step cost. D. variable cost.
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- A cost is $3,600 at 1,000 units, $7,000 at 2,000 units, and $9,200 at 3,000 units. This cost is a A. fixed cost. B. mixed cost. C. step cost. D. variable cost.Need correct answerFrom the below given data, which cost has no relationship with the level of output? Type of cost Amounts (OMR) Total cost 6,000 Variable costs 4,000 Semi variable costs 1,000 Fixed cost 1,000 O a. Variable costs O b. Semi variable costs OC. Total cost Od. Fixed cost
- Which of the following types of cost is shown in the cost data below? Cost per Number of Unit Units $6,000 3,000 2,000 1,500 a. fixed cost b. mixed cost C. variable cost d. period cost 2. 3. 4.OweThe "x" in the overhead cost equation, y = $5.50x + $92,000, represents which of the following? total overhead costs. the variable costs. total fixed costs. the cost driver in units.
- Complete the table below for contribution margin per unit, total contribution margin, and contribution margin ratio: (Click the icon to view the table.) Compute the missing information, starting with scenario A, then for scenarios B and C. (Enter the contribution margin ratio to nearest percent, X%.) A B C 1,290 units 14,390 units 3,600 units 1,400 4,400 $ 1,250 700 880 625 Number of units Sale price per unit Variable costs per unit Calculate: 700 Contribution margin per unit Total contribution margin 903,000 Contribution margin ratio 50% 3520 50,652,800 80% %! Required information [The following information applies to the questions displayed below.] Felix & Company reports the following information. Period Units Produced 0 560 960 123456789 10 1,360 1,760 2,160 2,560 2,960 3,360 3,760 Total Costs $ 4,660 3,960 4,360 4,960 4,060 4,260 8,760 16,160 4,960 11,992 (1) Use the high-low method to estimate the fixed and variable components of total costs. (2) Estimate total costs if 2,440 units are produced.Assume that the situation can be expressed as a linear cost function. Find the cost function in this case. Marginal cost: $60; 120 items cost $8000 to produce. The linear cost function is C(x)= FEE
