Answer:
A) 
Explanation:
Maximum voltage =
Maximum voltage and rms voltage are related to each other by

No, there isn't. Please consult your doctor if this is the case with yours or someone you know.
D) Yes. Even though the initial and final velocities are the same, there is a change in direction for the ball.
Acceleration (a) = change in velocity (v) over time (t), let's consider moving right is (+) and moving left is (-)
a = (vf - vi)/t = (-5 - +5)/t
a = (-10)/t
So even though the number looks the same from vi to vf, there actually is a negative acceleration of 10m/s/s.
The simple pendulum concept and rotational kinematics relationships allow finding the result for the velocity relationship
- The shortest pendulum (w₁) has more speed than the longest pendulum (w₂)
w₁ =
w₂
The simple harmonic movement is a periodic movement where the restoring force is proportional to the elongation, in the case of the simple pendulum it is fulfilled for angles less than 10º. The expression for motion is
θ = θ₀ cos ωt
ω² = g / l
the angular velocity is defined by
w =
w = - θ₀ ω sin ωt
Where θ₀ is the initial angle or amplitude, w is the angular velocity, t the time, g the acceleration of gravity and l the length of the pendulum
Let's find the angular velocity for each pendulum
ω ₁ =
Indicate that the second pendulum length is
l₂ = 2 l₁
ω₂ =
the pendulum speed is maximum at the lowest point of the trajectory that occurs when the sine function has its maximum value
w = θ₀ω
Suppose that the two pendulums are released with the same initial angle
Pendulum 1
w₁ = θ₀
Pendulum 2
w₂ = θ₀
We look for the relationship between the two speeds
In conclusion, using the simple pendulum concept and the rotational kinematics relations we can find the result for the velocity relation
- The shortest pendulum (w₁) has more speed than the longest pendulum (w₂)
w₁ = √2 w₂
Learn more here: brainly.com/question/24159297
Difference exists mainly in the label for x axis.
Explanation:
- Shapes of waveform and vibration graphs are same.
- Vibration graphs shows the particle at a single location in the path of the wave when time passes.
- Waveform graphs shows the particle at multiple locations at a single moment of time.