QuestionAnswered step-by-stepThe revenue function for a company is R(x) = $20x -500. Fixed costs…The revenue function for a company is R(x) = $20x –

QuestionAnswered step-by-stepThe revenue function for a company is R(x) = $20x -500. Fixed costs…The revenue function for a company is R(x) = $20x -500. Fixed costs are 300 and the unit cost is $10.                              Determine the cost function.* 10x + 300  300x + 10  10x – 300  300x – 10 The revenue function for a company is R(x) = $20x -500. Fixed costs are 300 and the unit cost is $10.                        What is the profit function?                        * 10x + 800  10x – 200  30x + 800  10x – 800 The revenue function for a company is R(x) = $20x -500. Fixed costs are 300 and the unit cost is $10.                             Determine the profit when 200 units are sold.* $1200  $2800  $6800  $1800 The revenue function for a company is R(x) = $20x -500. Fixed costs are 300 and the unit cost is $10.                                           How many units must be sold for the company to break – even?                              * 80  8  800  10 What is the gradient of the line y = x+3?* 1  -1  3  0 The straight line with gradient 2/5 and y intercept -4 is* y = -4+2/5x  y – 5/2x =4  y+ 2/5x = -4  y = 2/5x +4 Find the gradient of the line joining  the points A(-2 , 5) and B(3 , 7).* -5/2  -2/9  2/5  9/2  Option 2 Find the gradient of the line perpendicular to y = 3x – 6* 3  -3  1/3  -1/3 What is the equation for the line that is parallel to y = 3x + 23, and passes through the point (1 , 4)?* y=-1/3x + 13/3  y=3x – 2  y= 3x – 7  y= 3x- 7 Determin the y- intercept of a straight line passing through the point (4 ,-8) and has a gradient of -2/5.* 9 3/5  -6 2/5  -9 3/5  6 2/5 A line of gradient 1/3 passes through the point (0 , 3). An  equation of the line is:* y= 1/3 x + 3  y= 1/3 x  y= 3x  y= -3x + 3 At which point does the graph of 4x – 3y + 3 = 0, cuts the y – axis? (0,3)  (-1,0)  (0,1)  (1.0)  A straight line passes through the points P (2 , 1) and Q (-14 , 5). What is the equation of AQ* y= -4x + 6  y= -2x – 6  y= -1/4 x + 3/4  y= 1/4 x + 2 Given the equation of a straight line  -5x – 2y = 4, what is the gradient of the line?* -5  5/2  -5/2  2/5 If the equation of a straight line is 8y – 6x = 10, what is the y-intercept?* 10  3/4  4/5  5/4 Given the equation of the straight line y -3x = -5x + 7, what is the gradient of the line?* -8  -5  -3  -2 The liney = mx + c passes through the points (3 , 7) and (5 , 13). What are the values of m and c?* m = 2, c = 5  m = 3, c = -2  m = 4, c = 8  m = 7, c = 20 Costs that must be paid regardless of how much of a good or service is produced. They do not change in the short term, regardless of output are called* variable costs  total costs  fixed costs  the selling price Fixed Cost + Variable Cost =* Fixed costs  Breakeven point  Total costs  Variable cost A negative difference between the revenues taken in by a business and the costs of operating a business:* Profit  Loss  Break-even  Closed Given the points A(2 , 5) and B(3 , 6), what is the mid-point of the straight line AB?* (3.5 , 4.5)  (2.5 , 5.5)  (4 , 4)  (-1 , _1) A company that makes chairs has fixed costs of $600 and variable cost of $18 per chair. The company plans to sell the chairs for $30 each. What is the cost function?* C(x) = 21x + 6000  C(x) = 18x + 6000  C(x) = 30x + 6000  C(x) = 48x + 6000 A company that makes chairs has fixed costs of $600 and variable cost of $18 per chair. The company plans to sell the chairs for $30 each. What is rge revenue function.* R(x) = 12x  R(x) = 18x  R(x) = 30x  R(x) = 48x The cost function for a certain company is C(x) = 5600 + 23x and the revenue function is R(x) = 35x. What is the cost associated with the production of 200 units.* $15600  $12600  $10200  $8000 MathGeometryShare Question