What are the break-even points?
Part of the system of equations has been graphed. Graph the linear equation. y=x^2−2x y=−x+6
parabola; 1; -1; 0; line; 6
A company's revenue, R(x) , in thousands of dollars, from selling x thousand units is modeled by the quadratic function shown. R(x)=−x^2+12x−18 Its cost, C(x) , in thousands of dollars, is modeled by the linear function C(x)=3x How many units must the company sell to break even?
How many units need to be sold to maximize the store's revenue?
Part of the system of equations has been graphed. Graph the linear equation. y=x^2−4 y=x−2
parabola; 0; -4; 2; line; -2
A company's revenue, R(x) , in thousands of dollars, from selling x thousand units is modeled by the quadratic function shown. R(x)=−x^2+12x−18 Its cost, C(x) , in thousands of dollars, is modeled by the linear function C(x)=3x How many units must the company sell to break even?
What are the break-even points?
What are the break-even points?
A software company has fixed monthly expenses of $10,000 and a variable cost of $100 per software license sold. Due to market capacity, revenue is $0 when 0 licenses are sold and $0 when 200 licenses are sold. The maximum revenue occurs when 100 licenses are sold. Which system of equations represents the linear cost function C(x) and the quadratic revenue function R(x) , where x represents the number of software licenses sold?
A boutique owner sells handcrafted scarves. The fixed monthly costs are $500 , and the variable cost per scarf is $10 The boutique's revenue is $0 when 0 scarves are sold and $0 when 100 scarves are sold due to market saturation. The maximum revenue occurs when 50 scarves are sold. Which system of equations represents the linear cost function C(x) and the quadratic revenue function R(x) , where x represents the number of scarves sold?
A company's revenue, R(x) , in thousands of dollars, from selling x thousand units is modeled by the quadratic function shown. R(x)=−x^2+15x−28 Its cost, C(x) , in thousands of dollars, is modeled by the linear function C(x)=4x How many units must the company sell to break even?
How many units must the restaurant sell to break even?
Part of the system of equations has been graphed. Graph the linear equation. y=x^2+2x−3 y=−x−3
line; 0; -3
A company's revenue, R(x) , in thousands of dollars, from selling x thousand units is modeled by the quadratic function shown. R(x)=−x^2+15x−28 Its cost, C(x) , in thousands of dollars, is modeled by the linear function C(x)=4x How many units must the company sell to break even?
Part of the system of equations has been graphed. Graph the linear equation. y=x^2+2x−3 y=−x−3
parabola; -1; -4; 0; -3; line; 2; -5
How many units must the restaurant sell to break even?
Did you find these answers helpful?