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Sagot :
When the lion is at the maximum height, its vertical velocity is 0 m/s. Let’s use the following equation to determine the initial vertical velocity.
vf^2 = vi^2 + 2 * g * d
0 = vi^2 + 2 * -9.8 * 3
vi = √58.8
This is approximately 7.7 m/s. This happens during one half of the total time. Let’s use the following equation to determine this time.
vf = vi – g * t
0 = √58.8 – 9.8 * t
t = √58.8 ÷ 9.8
This is approximately 0.78 seconds. The total time is twice this time. During the total time, the lion moves a horizontal distance of 10 meters. Let’s use the following equation to determine the horizontal component of the lion’s initial velocity.
d = v * t
10 = v * 2 * √58.8÷ 9.8
v = 49 ÷ √58.8
This is approximately 6.4 m/s.
Speed = √[58.8 + (49 ÷ √58.8)^2]
This is approximately 10 m/s. To determine the angle from horizontal, use the following equation.
Tan θ = Vertical ÷ Horizontal
Tan θ = √58.8 ÷ (49 ÷ √58.8) = 1.2
The answer is 50°.
vf^2 = vi^2 + 2 * g * d
0 = vi^2 + 2 * -9.8 * 3
vi = √58.8
This is approximately 7.7 m/s. This happens during one half of the total time. Let’s use the following equation to determine this time.
vf = vi – g * t
0 = √58.8 – 9.8 * t
t = √58.8 ÷ 9.8
This is approximately 0.78 seconds. The total time is twice this time. During the total time, the lion moves a horizontal distance of 10 meters. Let’s use the following equation to determine the horizontal component of the lion’s initial velocity.
d = v * t
10 = v * 2 * √58.8÷ 9.8
v = 49 ÷ √58.8
This is approximately 6.4 m/s.
Speed = √[58.8 + (49 ÷ √58.8)^2]
This is approximately 10 m/s. To determine the angle from horizontal, use the following equation.
Tan θ = Vertical ÷ Horizontal
Tan θ = √58.8 ÷ (49 ÷ √58.8) = 1.2
The answer is 50°.
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