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An outfielder throws a baseball to the player on third base. The height h of the ball in feet is modeled by the function h(t) = -16t2 + 19t + 5, where t is time in seconds. The third baseman catches the ball when it is 4 feet above the ground. To the nearest tenth of a second, how long was the ball in the air before it was caught?
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|dw:1393291733531:dw| so solve for when the ball is 4 feet from the ground 4=-16t^2 +19t +5 (-4) and (-4) on both sides 0=-16t^2 +19t +1 now use the quadratic formula \[\frac{-19 \pm \sqrt{19^2-4(-16)(1)}}{2(-16)}\]
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