Answer:
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and solution to the question
Explanation:
To write The equation of the motion in Matrix form
i)First we write the net torque equation for left mass
ii)Next we write the net torque equation for right mass
iii) represent the equation of motion in Matrix form
When the amplitude varies, it means twice as much.
<h3>Which instances of sinusoidal waves are there?</h3>Simple harmonic motion, such the swinging of a pendulum or the weight of a weight on a spring, produces a sinusoidal relationship between position and time. Sound and water waves, for example, can be visualized as sinusoids.
Given:
if the string is given four times as much power.
According to the power that a sinusoidal wave on a stretched string transmits,
P = μω^A^2v
Where μ=mass per unit length, w= angular speed, A= amplitude, v= wave speed, P= power delivered.
P ∝
Here, the only terms we need are power and amplitude.
A =K
Where K is constant
Here, "power become quadruple" refers to four,
A =
A =2
Therefore, an increase in amplitude by a factor of two is equivalent to a twofold increase.
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