This shows that the length of a pendulum that makes one full swing in 2.2 seconds is 392.71 feet.
Given the formula for calculating the length of the pendulum expressed as:
where:
L is the length of the pendulum
T is the period of the pendulum
Given the following parameters:
Period T = 2.2 seconds
Substitute the given parameters into the formula will give;

So, this shows that the length of a pendulum that makes one full swing in 2.2 seconds is 392.71 feet.
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Answer:
The maximum magnetic force is 2.637 x 10⁻¹² N
Explanation:
Given;
Power, P = 8.25 m W = 8.25 x 10⁻³ W
charge of the radiation, Q = 1.12 nC = 1.12 x 10⁻⁹ C
speed of the charge, v = 314 m/s
area of the conecntration, A = 1.23 mm² = 1.23 x 10⁻⁶ m²
The intensity of the radiation is calculated as;

The maximum magnetic field is calculated using the following intensity formula;

The maximum magnetic force is calculated as;
F₀ = qvB₀
F₀ = (1.12 x 10⁻⁹) x (314) x (7.497 x 10⁻⁶)
F₀ = 2.637 x 10⁻¹² N
To develop this problem, we will apply Einstein's relationship which is in charge of the work done with the kinetic energy of the body versus the total energy of the system.
The energy can be calculated as

Here,
h = Planck's Constant
f = Frequency
Our values are given as,


Therefore the Energy is



Then,

Applying the Einstein Relation we have that




Therefore the maximum kinetic energy for an electron dislodged fromthe surface by the radiation is 7.68eV
Answer:
I = 6.2161900319309 slug-feet^2[/tex]
Explanation:
The moment of inertia of an object may simply be stated as a measure of how difficult it is to start it spinning, or to alter an object's spinning motion
The moment of inertia of an object is given by the expression

but in this case we are talking about the moment of inertia of a circular disk, the expression is a bit different
mr^{2}[/tex]
inputting the values given in the expression above

moment of inertia = 200 lb
the expected outcome should be in slug feet squared
1 slug-feet squared = 32.1740488782426
therefore we need to divide our answer by this value
so
= 