A calculator company produces a scientific calculator and a graphing calculator. D existing demand, they produce at least twice as many scientific calculators than g calculators. A contract requires them to make at least 100 scientific calculators an graphing calculators. Limitations exist such that they cannot produce more than a 450 calculators in a day. The company loses $2 for every scientific calculator but p every graphing calculator. Let x represent the number of scientific calculators and y represent the number of g calculators. 71. Write a system of linear inequalities for the constraints. [y≥ 2x A) x ≥100 y≥40 x+y≤450 B) x2y+2 x ≥100 y≥40 x+y≥450 C) [x≤2y x≤40 y≤100 x+y≥450 72. Write the objective function which is the profit function, P. A) P=2x+6y B) P=-2x+6y C) P=6x-2y D) x22y x≥10 y≥ 40 x+y≤ D) P=6x+