Answer:
Magnetic flux has formular: BA while Magnetic flux linkage has formula: NBA
Explanation:
N is number of turns of a coil
B is magnetic flux density across the coil
A is area of coil

Answer:
its In most solids, conduction takes place as particles vibrate in place.
Explanation:
i did it in a test
If it is on land gravitational force
If it is on water thrust
Answer:
Angular velocity, 
Explanation:
The mass of the skater, M = 74.0 kg
Mass of each arm,
( since it is 13% of the whole body and each arm is considered)

Mass of the trunk, 

Total moment of Inertia = (Moment of inertia of the arms) + (Moment of inertia of the trunks)


The final moment of inertia of the person:

According to the principle of conservation of angular momentum:

Answer:
location.
Explanation:
Heisenberg uncertainty principle states that it is basically impossible to know the exact position and momentum of a particle at the same time. According to my research on this principle, I can say that based on the information provided within the question the more we know of the momentum the less we know about it's location.
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