A watermelon is launched by a catapult with an initial velocity of 89 feet per second and an angle of 61∘ to the horizontal. If the watermelon is launched with an initial height of 9 feet, thus the parametric equations for the watermelon's motion is x(t)=(89cos61∘)t, y(t)=−16t2+(89sin61∘)t+9. After how many seconds does the watermelon reach its maximum height? (Round your answer to the nearest tenth if necessary.)
A watermelon is launched by a catapult with an initial velocity of 89 feet per second and an angle of 61∘ to the horizontal. If the watermelon is launched with an initial height of 9 feet, thus the parametric equations for the watermelon's motion is x(t)=(89cos61∘)t, y(t)=−16t2+(89sin61∘)t+9. After how many seconds does the watermelon reach its maximum height? (Round your answer to the nearest tenth if necessary.)
A watermelon is launched by a catapult with an initial velocity of 89 feet per second and an angle of 61∘ to the horizontal. If the watermelon is launched with an initial height of 9 feet, thus the parametric equations for the watermelon's motion is x(t)=(89cos61∘)t, y(t)=−16t2+(89sin61∘)t+9. After how many seconds does the watermelon reach its maximum height? (Round your answer to the nearest tenth if necessary.)
A watermelon is launched by a catapult with an initial velocity of 89 feet per second and an angle of 61∘ to the horizontal. If the watermelon is launched with an initial height of 9 feet, thus the parametric equations for the watermelon's motion is x(t)=(89cos61∘)t, y(t)=−16t2+(89sin61∘)t+9.
After how many seconds does the watermelon reach its maximum height? (Round your answer to the nearest tenth if necessary.)
Figure in plane geometry formed by two rays or lines that share a common endpoint, called the vertex. The angle is measured in degrees using a protractor. The different types of angles are acute, obtuse, right, straight, and reflex.
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