Determine the break-even quantities for each profit function, where x is the number sold, in thousands....

  

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Determine the break-even quantities for each profit function, where x is the number sold, in thousands. a) P(x) b) P(x) ==== = x+12x+28 2x+18x40 c) P(x) d) P(x) = = 2x+22x 17 - 0.5x26x 5 - = The flight of a ball hit from a tee that is 0.6 m tall can be modelled by the - function h(t) 4.92 + 6 +0.6, where h(t) is the height in metres at time t seconds. How long will it take for the ball to hit the ground? P(t) = 0.4 + 10 + 50, P(t) Determine the break-even quantities for each profit function, where x is the number sold, in thousands. a) P(x) b) P(x) ==== = x+12x+28 2x+18x40 c) P(x) d) P(x) = = 2x+22x 17 - 0.5x26x 5 - = The flight of a ball hit from a tee that is 0.6 m tall can be modelled by the - function h(t) 4.92 + 6 +0.6, where h(t) is the height in metres at time t seconds. How long will it take for the ball to hit the ground? P(t) = 0.4 + 10 + 50, P(t)