(100, 108)
Due to
1.2x90=108
100, 108
Answer:
The atmospheric pressure is .
Explanation:
Given that,
Atmospheric pressure
drop height h'= 27.1 mm
Density of mercury
We need to calculate the height
Using formula of pressure
Put the value into the formula
We need to calculate the new height
We need to calculate the atmospheric pressure
Using formula of atmospheric pressure
Put the value into the formula
Hence, The atmospheric pressure is .
Investigators are most likely to use the case history method when they study <span>a rare behavior or an unusual person.
They do this to obtain some sort of basis that they could use as a pointer to make their decision regarding the similar case (after figuring out the difference in situation between each period)</span>
Answer:
0.5 m
14.00595
8 m/s, 0.0625 s
5.71314 m/s
Explanation:
k = Spring constant = 128 N/m
A = Amplitude
E = Energy in spring = 16 J
Energy in spring is given by
The amplitude is 0.5 m
Time period is given by
Number of oscillations is given by
The number of oscillations is 14.00595
For maximum speed
The maximum speed is 8 m/s
For a distance of 0.5 m which is the amplitude
The time taken would be 0.0625 s
The maximum kinetic energy is equal to the mechanical energy
At x = 0.35 m
The speed of the block is 5.71314 m/s
Answer:
The kinetic energy of the pendulum at the lowest point is 0.393 joules.
Explanation:
Under the assumption that effects from non-conservative forces can be neglected, the maximum kinetic energy of the pendulum (lowest point) (), measured in joules, is equivalent to the maximum gravitational potential energy (highest point) (), measured in joules, by th Principle of Energy Conservation:
(1)
By the definition of potential gravitational energy and under the assumption that the height of the lowest point is zero, we conclude that the kinetic energy of the pendulum is:
(1b)
Where:
- Mass of the weight of the pendulum, measured in kilograms.
- Gravitational acceleration, measured in meters per square second.
- Height of the pendulum at highest point, measured in meters.
If we know that , and , then the kinetic energy of pendulum at the lowest point:
The kinetic energy of the pendulum at the lowest point is 0.393 joules.