A ball is dropped from rest from a high window of a tall building and falls for 4 seconds. Neglecting air resistance, the final
1 answer:
Answer:
The final velocity of the ball is 39.2 m/s.
Explanation:
Given that,
A ball is dropped from rest from a high window of a tall building.
Time = 4 sec
We need to calculate the final velocity of the ball
Using equation if motion
Where, v = final velocity
u = initial velocity
g = acceleration due to gravity
t = time
Put the value into the formula
Hence, The final velocity of the ball is 39.2 m/s.
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<h2>Answer:</h2>
(e) halved
<h2>Explanation:</h2>The electrical enery (E) stored in a capacitor is related to its capacitance (C) and potential difference (V) as follows;
E = x C x
------------------------(i)
Also, the capacitance (C) of a capacitor consisting of parallel plates is related to the area (A) of the plates and distance (d) between the plates as follows;
C = A x ε₀ / d ------------------------(ii)
Where;
ε₀ is the permittivity of free space.
Substituting equation (ii) into equation (i) gives;
E = x A x ε₀ / d x
--------------------(iii)
From equation(iii)
When the potential difference (V) is constant, then the electrical energy (E) stored is <em>inversely </em>proportional to the distance between the plates. i.e
E = k / d ----------------(iv)
Where;
k = proportionality constant = x A x ε₀ x
(which is the product of all constants)
Therefore from equation (iv);
=> E₁ x d₁ = E₂ x d₂ ---------------------------(v)
Where;
E₁ and E₂ are the initial and final values of the electrical energy stored.
d₁ and d₂ are the initial and final values of the distance between the plates.
<em>So, when the distance is doubled, i.e.</em>
d₂ = 2 x d₁
<em>Substitute the value of d₂ into equation (v) to give;</em>
=> E₁ x d₁ = 2 x d₁ x E₂
<em>Divide through by d₁ to give;</em>
=> E₁ = 2 x E₂
<em>Make E₂ subject of the formula</em>
=> E₂ = x E₁
Therefore, the electrical energy stored in the capacitor will be halved.
Answer:
Pressure at P point is given as
Explanation:
As we know by poiseuille's equation of viscous flow of liquid through cylindrical pipe
here we know that
L = 4 cm
r = 1 mm
Q = flow rate
now we have