For vertical motion, use the following kinematics equation:
H(t) = X + Vt + 0.5At²
H(t) is the height of the ball at any point in time t for t ≥ 0s
X is the initial height
V is the initial vertical velocity
A is the constant vertical acceleration
Given values:
X = 1.4m
V = 0m/s (starting from free fall)
A = -9.81m/s² (downward acceleration due to gravity near the earth's surface)
Plug in these values to get H(t):
H(t) = 1.4 + 0t - 4.905t²
H(t) = 1.4 - 4.905t²
We want to calculate when the ball hits the ground, i.e. find a time t when H(t) = 0m, so let us substitute H(t) = 0 into the equation and solve for t:
1.4 - 4.905t² = 0
4.905t² = 1.4
t² = 0.2854
t = ±0.5342s
Reject t = -0.5342s because this doesn't make sense within the context of the problem (we only let t ≥ 0s for the ball's motion H(t))
t = 0.53s
Solar Radiation is just light, or heat, from the sun (solar)
(a) The net force upward force of the helicopter is -35,880 N.
(b) The weight of the helicopter is 45,080 N.
(c) The lift-force exerted by the air on the propellers is 9,200 N.
The given parameters:
- <em>mass of the helicopter, m = 4600 kg</em>
- <em>acceleration of the helicopter, a = 2 m/s²</em>
The net force upward force of the helicopter is calculated as follows;

The weight of the helicopter is calculated as follows;

The lift-force exerted by the air on the propellers is calculated as follows;

Learn more about Newton's 2nd Law here: brainly.com/question/3999427
The solution would be like this for this specific problem:
T = 2 * pi * sqrt (Length / g)
T = 2 * 31.4 * sqrt
(1.8m / 3.69 m/second2)
T = 4.386142257432951112677107108824
<span>So
if you had a pendulum on Mars that was 1.8 meters long, the period would be
4.4.</span>
Answer:
The capability index of the device is 1.67.
Explanation:
It is given that,
The specifications for an electronic device are 
Upper specification limit, 
Lower specification limit, 
Standard deviation, 
The capability index of an electronic device is given by :



or

So, the capability index of the device is 1.67. Hence, this is the required solution.