From a point on the group at a distance 2 meters from the foot of a vertical wall , a ball is thrown at an angle 45∘ which just clear the top of the wall and afterwards strikes the ground at a distance 4 m on the other side. The height of the wall is
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Using the equation of trajectory and applying for the point B(2,h)B(2,h) and also for the point C(6,0)C(6,0) we get,
h=2tan45∘−g(2)22v20cos245∘h=2tan45∘−g(2)22v02cos245∘------(i)
0=6tan45∘0=6tan45∘−g(6)22v20cos245∘−g(6)22v02cos245∘-----(ii)
Putting the value of g2v902cos245∘g2v902cos245∘from (ii) and (i) we
h=2−16h=2−16(2)2=43(2)2=43m
h=2tan45∘−g(2)22v20cos245∘h=2tan45∘−g(2)22v02cos245∘------(i)
0=6tan45∘0=6tan45∘−g(6)22v20cos245∘−g(6)22v02cos245∘-----(ii)
Putting the value of g2v902cos245∘g2v902cos245∘from (ii) and (i) we
h=2−16h=2−16(2)2=43(2)2=43m
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