Crane Corp. had total variable costs of $281,400, total foxed costs of $130,350, and total revenues of $420,000. Compute the required sales dollars to break even Required sales $
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- Cullumber Corp. had total variable costs of $247,500, total fixed costs of $193,500, and total revenues of $450,000.Compute the required sales in dollars to break even. Required sales $enter the required sales in dollarsBlossom Corp. had total variable costs of $137,500, total fixed costs of $103,500, and total revenues of $250,000.Compute the required sales in dollars to break even. Required sales $enter the required sales in dollarsPharoah Corp. had total variable costs of $179,400, total fixed costs of $74,400, and total revenues of $260,000.Compute the required sales dollars to break even. Required sales $ enter the required sales in dollars
- Cullumber Corp. had total variable costs of $224,200, total fixed costs of $139,400, and total revenues of $380,000. Compute the required sales in dollars to break even. Required sales $Pharoah Corp. had total variable costs of $179,400, total fixed costs of $74,400, and total revenues of $260,000. Compute the required sales in dollars to break even. Required sales $Ivanhoe Corp. had total variable costs of $180,900, total fixed costs of $77,550, and total revenues of $270,000. Compute the required sales in dollars to break even.
- Lauder Company had fixed costs of $282,500, variable costs of $645,000, and actual sales amounted to $1,100,000. If the company has a break-even point at $750,000 in sales revenue. a. Determine the margin of safety expressed in dollars.$fill in the blank 1 b. Determine the margin of safety expressed as a percentage of sales. Enter the percentage amount as a whole number (for example, enter 10% as "10").fill in the blank 2 % c. Determine the contribution margin ratio.fill in the blank 3 % d. Determine the operating income.$fill in the blank 4A company has sales of $1,000,000, variable costs of $250,000, and fixed costs of $600,000. Compute the following: 1. Contribution margin ratio. 2. Break-even sales volume. 3. Margin of safety ratio. 4. Net operating income percentage.Asha Inc. and Samir Inc. have the following operating data: Sales Variable costs Contribution margin Fixed costs Asha Inc. $2,500,000 (1,500,000) $1,000,000 (800,000) $200,000 Asha Inc. Samir Inc. Samir Inc. $4,000,000 (2,500,000) $1,500,000 (900,000) $600,000 Operating income a. Compute the operating leverage for Asha Inc. and Samir Inc. If required, round to one decimal place. Asha Inc. 150 75 Samir Inc. b. How much would operating income increase for each company if the sales of each increased by 30%? Dollars Percentage 30 % 30 % c. The difference in the increases of operating income is due to the difference in the operating leverages. Asha Inc.'s higher operating leverage means that its fixed costs are a smaller Inc.'s. percentage of contribution margin than are Samir
- Company XYZ is producing and selling 2,500. At this level, the selling price per unit is $10, the variable expenses per ?unit is $6, and fixed expenses are $1,500. How much is the profit $13,500 a O $8,500 .b O $16,000 .c O $11,000 .d O $6,000 .e OBeck Inc. and Bryant Inc. have the following operating data: Beck Inc. Bryant Inc. Sales $170,300 $408,000 Variable costs 68,300 244,800 Contribution margin $102,000 $163,200 Fixed costs 51,000 27,200 Income from operations $51,000 $136,000 a. (pictured) b. (pictured) c. The difference in the (increase/decrease) of income from operations is due to the difference in the operating leverages. Beck Inc.'s (higher/lower) operating leverage means that its fixed costs are a (larger/smaller) percentage of contribution margin than are Bryant Inc.'s.A firm manufactures a product that sells for $16 per unit. Variable cost per unit is $8 and fixed cost per period is $1680. Capacity per period is 2200 units. (a) Develop an algebraic statement for the revenue function and the cost function. (b) Determine the number of units required to be sold to break even. (c) Compute the break-even point as a percent of capacity. (d) Compute the break-even point in sales dollars. (a) The revenue function is TR = (Type an expression using x as the variable. Do not include the $ symbol in your answer.) The cost function is TC = (Type an expression using x as the variable. Do not include the $ symbol in your answer.) (b) The number of units required to be sold to break even is| units. (Round up to the nearest whole number.) (c) The break-even point as a percent of capacity is%. (Round to two decimal places as needed.) (d) The break-even point in sales dollars is $ (Round to the nearest cent as needed.)