John is standing at point 0 at ground level facing east. He throws a ball at an angle of 60° (radians) at an initial velocity of 20 m/s. Decompose the initial velocity Vo, in its x- and y-components (in simplest root form). 1. 2. 3. 4. Final answer: Assume point O is the origin. Write down the vertical position function of the ball, YB (t), assuming that the gravitational acceleration is -9.8 m/s², as well as the horizontal position function of the ball, xg(t), ignoring air/wind resistance (in simplest root form). Remember: s(t) = at² + vt + So, where vo is initial velocity and so is initial position. Final answer:yB (t) = What is the maximum height of the ball? Final answer: How long will it take for the ball to be back on the ground? XB (t): =

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Chapter4: Motion In Two And Three Dimensions
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John is standing at point 0 at ground level facing east.
He throws a ball at an angle of 60° (Eradians) at an initial velocity of 20 m/s.
1.
Decompose the initial velocity Vo, in its x- and y-components (in simplest root form).
Final answer:
2.
Assume point 0 is the origin. Write down the vertical position function of the ball, ya(t),
assuming that the gravitational acceleration is –9.8 m/s?, as well as the horizontal position
function of the ball, xg(t), ignoring air/wind resistance (in simplest root form).
Remember: s(t) =at² + vot + Sq, where vo is initial velocity and s, is initial position.
Final answer: yB(t) =
X¤(t) =
3.
What is the maximum height of the ball?
Final answer:
4.
How long will it take for the ball to be back on the ground?
Final answer:
Transcribed Image Text:John is standing at point 0 at ground level facing east. He throws a ball at an angle of 60° (Eradians) at an initial velocity of 20 m/s. 1. Decompose the initial velocity Vo, in its x- and y-components (in simplest root form). Final answer: 2. Assume point 0 is the origin. Write down the vertical position function of the ball, ya(t), assuming that the gravitational acceleration is –9.8 m/s?, as well as the horizontal position function of the ball, xg(t), ignoring air/wind resistance (in simplest root form). Remember: s(t) =at² + vot + Sq, where vo is initial velocity and s, is initial position. Final answer: yB(t) = X¤(t) = 3. What is the maximum height of the ball? Final answer: 4. How long will it take for the ball to be back on the ground? Final answer:
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