Connell Co. collects the following data concerning a mixed cost, using miles as the activity level. Miles Driven Total Cost January 10,000 $17,000
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Connell Co. collects the following data concerning a mixed cost, using miles as the activity level.
Miles Driven Total Cost
January 10,000 $17,000
February 8,000 $13,500
March 9,000 $14,400
April 7,000 $12,500
Instructions: Compute the variable and fixed cost elements using the high-low method.
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- Benjamin Company accumulates the following data concerning a mixed cost, using miles as the activity level. Miles Driven Total Cost January 7,500 $20,000 February 8,200 $21,100 March 8,500 $22,000 April 8,300 $21,750 Compute the variable- and fixed-cost elements using the high-low method.Single line text.The following data have been extracted from the records of Puzzle Incorporated: Production level, in units Variable costs Fixed costs Mixed costs Total costs Required A Required B Required: a. Calculate the missing costs. b. Calculate the cost formula for mixed cost using the high-low method. c. Calculate the total cost that would be incurred for the production of 12,880 units. d. Identify the two key cost behavior assumptions made in the calculation of your answer to part c. Required C Production level, in units Variable costs Fixed costs Mixed costs Total costs Complete this question by entering your answers in the tabs below. Calculate the missing costs. Note: Do not round intermediate calculations. February 9,200 $ 19,320 ? 16,312 $ 71,532 February 9,200 $ 19,320 $ 2 X 16,312 $ 71,532 Required D August August 20, 240 $? 35,900 ? $ 106,970 Answer is not complete. 20,240 34,255 35,900 52,475 $ 106,970Using the data in E4-2 and spreadsheet software, determine: The variable cost per unit, the total fixed cost, and R2. The plotted data points using the graphing function. Compare the results to your solutions in E4-2 and E4-3 and explain the reasons for the results.
- Cost Relationships The following costs are for Optical View Inc., a contact lens manufacturer: Required Calculate and graph total costs, the total variable cost, and total fixed cost. For each level of output calculate the per-unit total cost, per-unit variable cost, and per-unit fixed cost. Using the results from requirement 2, graph the per-unit total cost, per-unit variable cost, and per-unit fixed cost, and discuss the behavior of the per-unit costs over the given output levels.Choose the correct letter of answer On a scattergrap, the diagonal line cuts across two sets of observations, namely: 600:200, and 900:500 which refer to costs and units, respectively. The fixed costs is plotted in the graph at P400. In this case, the variable cost per unit is equal to: a. P1.00b. P1.25c. P1.50d. P1.12The MTN Company has assembled the following data pertaining to certain costs which cannot be easily identified as either fixed or variable. MTN has heard about a method of measuring cost functions called the high-low method and has decided to use it in this situation. Cost Hours $100,000 3,500 61,000 2,000 85,000 2,600 78,200 2,450 91,000 3,000 110,400 3,900 106,000 3,740 93,000 3,380 a) Calculate the variable cost per hour b) Calculate the total fixed costs c) Write the equation which measures the cost behavior of the costs d) Calculate the operating costs for 3,750 hours.
- High-low method Evander Inc. has decided to use the high-low method to estimate the total cost and the fixed and variable cost components of the t cost. The data for various levels of production are as follows: Units Produced Total Costs 2,100 3,770 5,600 $245,700 332,790 382,200 This information has been collected in the Microsoft Excel Online file. Open the spreadsheet, perform the required analysis, and input answers in the questions below. X Open spreadsheet a. Determine the variable cost per unit and the total fixed cost. Variable cost $ Total fixed cost $ 36 X b. Based on part (a), estimate the total cost for 2,770 units of production. Total cost for 2,770 unitsBruno Company accumulates the following data concerning a mixed cost, using miles as the activity level. Miles Total Miles Total Driven Cost Driven Cost January 8,000 $14,150 March 8,500 $15,000 February 7,500 13,500 April 8,200 14,490 Compute the variable- and fixed-cost elements using the high-low method1) Determine the variable cost per unit and the fixed cost using the high-low method. 2) What is the equation of the total mixed cost function? 3) Based on the High-Low method, what is the total production costs if 6,500 units are produced?4) Prepare the scatter diagram and insert the trendline or line of best-fit. Use a scale of 2 cm to represent 1,000 units on the x-axis & 2 cm to represent $50,000 on the yaxis.5) Using the line of best-fit, determine the company’s fixed cost per month and the variable cost per unit. (Use 0 & 5,000 units.) Answer all please and thanks.
- Given the following information, choose the cost and activity that would be used as the high data point in high-low cost estimation: Costs (P) Activity (hours) 48 000 41 500 49 000 42 000 57 000 42 500 56 000 43 000 55 000 43 500 O P57 000 and 43 500 hours O P55 000 and 43 000 hours O P55 000 and 42 500 hours O P55 000 and 43 500 hours O P57 000 and 42 500 hours O P56 000 and 43 500 hoursThe MTN Company has assembled the following data pertaining to certain costs which cannot be easily identified as either fixed or variable. MTN has heard about a method of measuring cost functions called the high-low method and has decided to use it in this situation Cost Hours $100,000 3,500 61,o00 2,000 85,000 2,600 78,200 2,450 91,000 3,000 110,400 3,900 106,000 3,740 93,000 3,380 Calculate the variable cost per hour Calculate the total fixed costs Write the equation which measures the cost behavior of the costs Calculate the operating costs for 3,750The background info is provided in the image attached. Solve the following: a) Classify each cost element as either fixed, variable, or mixed. b) Calculate:i) the variable production cost per unit and the total fixed production overhead. ii) The total variable cost per unit and the total fixed costsHint: Use the high-low method to separate mixed costs into their fixed and variable components.