Posted by Zalak on Tuesday, November 20, 2012 at 10:39pm.
Write equations for the times (t1 and t2) that it takes to pass the top and the bottom of the window, in terms of the unknown distance h.
t1 = sqrt(2h/g)
t2 = sqrt[2(h+2.2)/g]
Then, using those equations, write an equation for the time it takes to go from top to bottom of the window (which you know = 0.3s), in terms of the unknown h.
t2 - t1 = 0.3
= sqrt[2(h+2.2)/g] - sqrt(2h/g)
Solve for h.
0
h=ut +1/2at^2.
2.2=u*.3+1/2*10*(.3)^2
therefore,u=2.2-0.45/.3=5.8.
Taking 'u'=0 and v=5.8m/s.using the equation v^2=u^2+2as,we can caculate 's'=v^2/2a=1.682m.
h=ut +1/2at^2.
2.2=u*.3+1/2*10*(.3)^2
therefore,u=2.2-0.45/.3=5.8.
Taking 'u'=0 and v=5.8m/s.using the equation v^2=u^2+2as,we can caculate 's'=v^2/2a=1.682m.
h=ut +1/2at^2.
2.2=u*.3+1/2*10*(.3)^2
therefore,u=2.2-0.45/.3=5.8.
Taking 'u'=0 and v=5.8m/s.using the equation v^2=u^2+2as,we can caculate 's'=v^2/2a=1.682m.
h=ut +1/2at^2.
2.2=u*.3+1/2*10*(.3)^2
therefore,u=2.2-0.45/.3=5.8.
Taking 'u'=0 and v=5.8m/s.using the equation v^2=u^2+2as,we can caculate 's'=v^2/2a=1.682m.
h=ut +1/2at^2.
2.2=u*.3+1/2*10*(.3)^2
therefore,u=2.2-0.45/.3=5.8.
Taking 'u'=0 and v=5.8m/s.using the equation v^2=u^2+2as,we can caculate 's'=v^2/2a=1.682m.
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