Answer:
0.021 V
Explanation:
The average induced emf (E) can be calculated usgin the Faraday's Law:
   
<u>Where:</u>
<em>N = is the number of turns = 1   </em>
<em>ΔΦ = ΔB*A                                            </em>
<em>Δt = is the time = 0.3 s   </em>
<em>A = is the loop of wire area = πr² = πd²/4 </em>
<em>ΔB: is the magnetic field = (0 - 1.04) T                     </em>
Hence the average induced emf is:
                      
Therefore, the average induced emf is 0.021 V.
I hope it helps you!
 
        
             
        
        
        
Answer: D <u>(chemical</u>  -> <u>heat</u> -> <u>mechanical</u>)
In automobile engines the petrol/diesel fuel enter in to the engine cylinder, due to spark at the end of the compression, fuel burnt increase the temperature and pressure, develops heat <em>(chemical energy -> heat energy). </em><em>This heat energy acts on a piston develops the work on the crankshaft </em><em>( Heat energy -> Mechanical energy)</em><em>. </em>
 
        
                    
             
        
        
        
Answer:
magnetic fields is stronger at the pulls because opposites attract which is why the pull is stronger.
this was written by me.
Explanation:
 
        
             
        
        
        
Answer:
   v=9.6 km/s
Explanation:
Given that
The mass of the car =  m 
The mass of the truck = 4 m
The velocity of the truck ,u= 12 km/s
The final velocity when they stick = v
If there is no any external force on the system  then the total linear momentum of the system will be conserve.
Pi = Pf
m x 0 + 4 m x 12 = (m + 4 m) x v
0 + 48 m = 5 m v
5  v  = 48 

v=9.6 km/s
Therefore the final velocity will be 9.6 km/s.
 
        
             
        
        
        
Answer:
       R = 8.01 m
Explanation:
We can solve this problem using the projectile launch equations. The jump length is the throw range
            R = v₀² sin  2θ / g
in the exercise they give us the initial speed of 9.14 m / s and in the launch angle 35º
let's calculate
            R = 9.14² sin (2  35) / 9.8
            R = 8.01 m
this is the jump length