Question

When throwing an object, the distance acheived depends on its initial velocity, $v_0$, and the angle above the horizontal at which the object is thrown, $ heta$. The distance, d, in feet, that describes the range covered is given by the equation below, where $v_0$ is measured in feet per second. $d = frac{(v_0)^2 sin( heta) cos( heta)}{16}$ You and your friend are throwing a baseball back and forth. If you throw the ball with an initial velocity of $v_0 = 180$ feet per second, at what angle of elevation, to the nearest degree, should you direct your throw so that it can be easily caught by your friend located 170 feet away? $ heta approx$ degrees (Type your answer in degrees. Use a comma to separate answers as needed. Round to the nearest integer as needed.)

          When throwing an object, the distance acheived depends on its initial velocity, $v_0$, and the angle above the horizontal at which the object is thrown, $	heta$. The distance, d, in feet, that describes the range covered is given by the equation below, where $v_0$ is measured in feet per second.
$d = frac{(v_0)^2 sin(	heta) cos(	heta)}{16}$
You and your friend are throwing a baseball back and forth. If you throw the ball with an initial velocity of $v_0 = 180$ feet per second, at what angle of elevation, to the nearest degree, should you direct your throw so that it can be easily caught by your friend located 170 feet away?
$	heta approx$ degrees
(Type your answer in degrees. Use a comma to separate answers as needed. Round to the nearest integer as needed.)

$When throwing an object, the distance acheived depends on its initial velocity, v0, and the angle above the horizontal at which the object is thrown, heta. The distance, d, in feet, that describes the range covered is given by the equation below, where v0 is measured in feet per second. d = frac(v0)^2 sin( heta) cos( heta)16 You and your friend are throwing a baseball back and forth. If you throw the ball with an initial velocity of v0 = 180 feet per second, at what angle of elevation, to the nearest degree, should you direct your throw so that it can be easily caught by your friend located 170 feet away? heta approx degrees (Type your answer in degrees. Use a comma to separate answers as needed. Round to the nearest integer as needed.)$

Added by Garrett T.

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