Asked by Julie
                Isaac throws an apple straight up (in the positive direction) from 1.0 m above the ground, reaching a maximum height of 35 meters. Neglecting air resistance, what is the ball’s velocity when it hits the ground?
            
            
        Answers
                    Answered by
            Steve
            
    h(t) = 1 + vt - 16t^2
max height is reached at t = v/32, so
1 + v(v/32) - 16(v/32)^2 = 35
v = 8√34
h(t) = 1 + 8√34 t - 16t^2
h=0 at t=2.94
v(t) = 8√34 - 32t, so when h=0,
v = 8√34 - 32(2.94) = -47.43 ft/s
    
max height is reached at t = v/32, so
1 + v(v/32) - 16(v/32)^2 = 35
v = 8√34
h(t) = 1 + 8√34 t - 16t^2
h=0 at t=2.94
v(t) = 8√34 - 32t, so when h=0,
v = 8√34 - 32(2.94) = -47.43 ft/s
                    Answered by
            Anonymous
            
    V^2=Vo^2+2a(Xf-Xo)
=O^2+2(-9.8)(35-0)
Vf^2=-686
Square root 686 which equals
Vf= -26.2 m/s
    
=O^2+2(-9.8)(35-0)
Vf^2=-686
Square root 686 which equals
Vf= -26.2 m/s
                    Answered by
            filmout875
            
    V^2=Vo^2+2a(Xf-Xo)
=O^2+2(-9.8)(35-0)
Vf^2=-686
Square root 686 which equals
Vf= -26.2 m/s
in this equation, why is it 35-0 not 35-1?? if its thrown initially 1m from the ground
    
=O^2+2(-9.8)(35-0)
Vf^2=-686
Square root 686 which equals
Vf= -26.2 m/s
in this equation, why is it 35-0 not 35-1?? if its thrown initially 1m from the ground
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