Answer:
35.0 m to the nearest tenth.
Step-by-step explanation:
We can use one of the equations of motion for constant acceleration:
v^2 = u^2 + 2gs where v = final velocity, u = initial velocity , g = acceleration due to gravity and s = height above initial height.
As the motion is against gravity g will be negative:
V = 0 (at final height), u = 26.2, g = -9.81:
0 = 26.2^2 + 2 * -9.81 * s
s = - (26.2)^2 / (-2*9.81)
s = 35.0 m to the nearest tenth.
Height from vase down is 35 meter
Given that;
Initial velocity of vase = 26.2 meter per second
Find:
Height from vase down in meter
Computation:
Using Third equation of motion : -
v² = u² + 2as
0² = 26.2² + 2(9.8)(s)
686.44 + 19.6s = 0
19.6s = -686.44
s = -686.44 / 19.6
s = 35.022
Height from vase down = 35 meter
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