The cost for a table manufacturer is $30 per table plus a fixed setup cost of...

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The cost for a table manufacturer is $30 per table plus a fixed setup cost of $300. The table will sell for $50 each. Write an equation in the form C=CX+F to represent the cost C of manufacturing X bats. Write this equation in the general form. (10 points) Write an equation in the form R=SX to represent the revenue R generated from the sale of X bats. (10 points) Plot the two equations on the graph. (20 points) Find the break-even point and explain the significance of this point. (10 points) find both the point-slope form and the slope-intercept form of the line with the given slope which passes through the given point. (20 points) m=-1, P(-7, -1) Q3: find the slope-intercept form of the line which passes through the given points. (10 points) P(5.0), Q(0, -8) P(3,-5), Q(7,4) The Topology Taxi Company charges $2.80 for the first fifth of a mile and $0.5 for each additional fifth of a mile. Interpret the slope of the linear function (20 points) Find a linear function which models the taxi fare F as a function of the number of miles driven, m. Interpret the slope of the linear function. The cost for a table manufacturer is $30 per table plus a fixed setup cost of $300. The table will sell for $50 each. Write an equation in the form C=CX+F to represent the cost C of manufacturing X bats. Write this equation in the general form. (10 points) Write an equation in the form R=SX to represent the revenue R generated from the sale of X bats. (10 points) Plot the two equations on the graph. (20 points) Find the break-even point and explain the significance of this point. (10 points) find both the point-slope form and the slope-intercept form of the line with the given slope which passes through the given point. (20 points) m=-1, P(-7, -1) Q3: find the slope-intercept form of the line which passes through the given points. (10 points) P(5.0), Q(0, -8) P(3,-5), Q(7,4) The Topology Taxi Company charges $2.80 for the first fifth of a mile and $0.5 for each additional fifth of a mile. Interpret the slope of the linear function (20 points) Find a linear function which models the taxi fare F as a function of the number of miles driven, m. Interpret the slope of the linear function.