Sales revenue is $ 500000 , Variable costs are 30 % of sales revenue and fixed costs are $ 200000 , determine the net profit ( loss )
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- Sales=5000 unit , BEP=4000 , Fixed cost = 12000. What is the amount of ProfitTotal Sales are 500,000 OMR, Total Variable cost is 150000 OMR. Fixed cost is 200000 OMR Calculate Total profit Select one: O a. 265000 OMR O b. 180000 OMR O c. 150000 OMR O d. 500000 OMRNAPOLEN SALES REVENUE IS $ 500000 , VARIABLE COST IS 20000 , FIXED C OST FOR THE YEAR IS $ 50000 SHOW THE NET PROFIT IN THE INCOME STATEMENT
- Company XY Sales are 6 800 000 € and fixed costs are 2 400 000 €. Variable costs are 4 284 000 €. Calculate, what should company’s sales be if profit should be 60 500 € and you assume that contribution margin (%) is same as earlier?Sales are 440000 OMR, variable cost = 110000 OMR, profit is 10000 OMR calculate fixed cost a. 300000 OMR b. 351000 OMR c. 250000 OMR d. 320000 OMRSuppose the marginal cost and marginal revenue (in ¢000) for a product produced by a company is estimated to be MC=q+35 MR=560+22q-q^2 Where q is the quantity produced and the firm’s break-even is 5 units per week You are Required to I. determine the total cost and the total revenue function in terms of q. II. estimate the output at which profit is maximize III. calculate the maximum profit
- 19) Sales Revenue is $ 850000, variable cost is $ 200000 and fixed costs are $ 300000 Required: Net income in to be prepared in the table format.You are required to (i)Determine profit, when sales =200,000 Fixed cost=40,000 BEP=160,000 (ii)Determine sales, when fixed cost=20,000 Profit=10,000 BEP=40,000If the gross profit rate on cost is 30%, what is the equivalent rate based on sales? (whole number and indicate % without space)
- Consider the following information: Contribution to Sales (C/S) Ratio = 25% Selling Price per unit = K70 Total Fixed Costs = K140,000 Required: Calculate Contribution per Unit Variable cost per Unit Break Even Point in Quantity and Sales value termsFor a certain company, the cost function for producing x items is C(x)=40x+200, and the revenue function for selling x items in R(x)=−0.5(x−80)2+3,200. The maximum capacity of the company is 110 items. The profit function P(x) is the revenue function R(x) (how much it takes in) minus the cost function C(x) (how much it spends). In economic models, one typically assumes that a company wants to maximize its profit, or at least make a profit!Assuming that the company sells all that it produces, what is the profit function?P(x)= Preview Change entry mode . Hint: Profit = Revenue - Cost as we examined in Discussion 3. What is the domain of P(x)?Hint: Does calculating P(x) make sense when x=−10 or x=1,000? The company can choose to produce either 40 or 50 items. What is their profit for each case, and which level of production should they choose?Profit when producing 40 items = Number Profit when producing 50 items = Number Can you explain, from our model, why the company makes less profit…Profit Functions A company has a fixed cost of $26,000 and a production cost of $5 for each unit it manufactures. A unit sells for $10. Find the following functions (in dollars). (a) What is the cost function? C(x) = (b) What is the revenue function? R(x) = (c) What is the profit function? P(x) = (d) Compute the profit (loss), in dollars, corresponding to the following production levels. P(5,500) =$ P(8,800) =$ P(12,100) =$