Answer:
Part a)
N/C
Explanation:
As we know that the magnetic field near the center of the solenoid is given as

Also we know by equation of Faraday's law
EMF induced in the closed loop will be equal to rate of change in magnetic flux
so we have

so we have



Part a)
At r = 0.500 cm
we have


Part b)
At r = 1.00 cm
we have

N/C
<span>When temperature is increased,
the rate of dissolving increases. The kinetic energy of the molecules of the
solute and solvent molecules is high thereby increasing their contact. An example
is mixing powdered sugar to the water. When you add water to the sugar, the
dissolving process is slow. However, when you increase the temperature of the
water by boiling it, the sugar dissolves immediately. </span>
Answer:
false
Explanation:
bc the faster car has more inertia (i dont think im correct)
not sure but feels like it
Answer:
Explanation:
1 ) Magnetic field due to a circular coil carrying current
= μ₀I / 2r
I is current , r is radius of the wire , μ₀ = 4π x 10⁻⁷
= 4π x 10⁻⁷ x 15 / (2 x 3.5 x 10⁻²)
= 26.9 x 10⁻⁵ T
2 )
Negative z direction .
The direction of magnetic field due to a circular coil having current is known
with the help of screw rule or right hand thumb rule.
3 )
If we decrease the radius the magnetic field will:__increase _____.
A. Increase.
Magnetic field due to a circular coil carrying current
B = μ₀I / 2 r
Here r is radius of the coil . If radius decreases magnetic field increases.
So magnetic field will increase.
To solve this problem it is necessary to take into account the concepts related to the magnetic moment and the torque applied over magnetic moments.
For the case of the magnetic moment of a loop we have to,

Where
I = Current
A = Area of the loop
Moreover the torque exerted by the magnetic field is defined as,

Where,
I = Current
A = Area of the loop
B = Magnetic Field
PART A) First we need to find the perimeter, then




The total Area of the loop would be given as,



Substituting at the equation of magnetic moment we have


Therefore the magnetic moment of the loop is 
PART B) Replacing our values at the equation of torque we have that



Therefore the torque exerted by the magnetic field is 