Vy=V0sinθ=25sin20=22.8V_y=V_0sin\theta= 25\sin 20= 22.8Vy=V0sinθ=25sin20=22.8
Vx=V0cosθ=25cos20°=10.2V_x=V_0\cos\theta= 25\cos 20\degree= 10.2Vx=V0cosθ=25cos20°=10.2
Vy=V0+ayt=22.8−9.8(0.35)=19.37V_y=V_0+a_yt= 22.8-9.8(0.35)=19.37Vy=V0+ayt=22.8−9.8(0.35)=19.37
tanθ=19.410.2\tan \theta=\frac {19.4}{10.2}tanθ=10.219.4
θ=62.2°\theta=62.2\degreeθ=62.2°
magnitude=19.4m/smagnitude= 19.4m/smagnitude=19.4m/s 62.2°62.2\degree62.2° below the horizontal (62.2°fromX−axis.)(62.2 \degree from X-axis.)(62.2°fromX−axis.)
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