The highest point<span> of the </span>pendulums<span> swing is when the potential energy is at its </span>highest<span> and the </span>kinetic energy<span> is at its lowest.</span>
        
             
        
        
        
conduction sdnoajndsojnfojanskfnijoaknfibas
 
        
             
        
        
        
False because opposites attract. :)
        
                    
             
        
        
        
To solve this problem we will apply the concepts related to the balance of Forces, the centripetal Force and Newton's second law.
I will also attach a free body diagram that allows a better understanding of the problem.
For there to be a balance between weight and normal strength, these two must be equivalent to the centripetal Force, therefore


Here,
m = Net mass
 = Angular velocity
= Angular velocity
r = Radius 
W = Weight 
N = Normal Force 

The net mass is equivalent to

Then,

Replacing we have then, 

Solving to find the angular velocity we have,

Therefore the angular velocity is 0.309rad/s
 
        
             
        
        
        
Answer:
The total electrical power we are using is: 1316 W.
Explanation:
Using the ohm´s law  and the formula for calculate the electrical power, we can find the total electrical power that we are using. First we need to find each electrical power that is using every single component, so the radio power is:
 and the formula for calculate the electrical power, we can find the total electrical power that we are using. First we need to find each electrical power that is using every single component, so the radio power is: , so the radio power is:
, so the radio power is:  , then we find the pop-corn machine power as:
, then we find the pop-corn machine power as:  and finally there are three light bulbs of 110(W) so: P=3*110(W)=330(W) and the total electrical power is the adding up every single power so that: P=330(W)+770(W)+216(W)=1316(W).
 and finally there are three light bulbs of 110(W) so: P=3*110(W)=330(W) and the total electrical power is the adding up every single power so that: P=330(W)+770(W)+216(W)=1316(W).