Asked by Anonymous
                the profit (p), in dollars, for a company is modeled by the function p(x) = -750x^2 + 15,000x, where  x is the number of items produced. For which values of x will the company lose money?
            
            
        Answers
                    Answered by
            Khaled
            
    For the company to lose money, p(x)<0
We have: p(x)=x(15000-750x)
And since x is the number of items produced ==> x>0
Thus, 15000-750x<0;
750x>15000;
x>20
Therefore, the company loses money for x>20 items
    
We have: p(x)=x(15000-750x)
And since x is the number of items produced ==> x>0
Thus, 15000-750x<0;
750x>15000;
x>20
Therefore, the company loses money for x>20 items
                    Answered by
            lee
            
    The range of f(x) = ax + b is the set of all real numbers given that a and b are real numbers. Which produces a counter example to her statement?
    
                    Answered by
            jacob
            
    your wrong
    
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