A uniform metal rod with of length 80cm and a mass of 3.2kg is supported horizontally by two vertical spring balances C and D. Balance C is 20cm from one end while D is 30cm from the other end would show the reading of 1.06 Kg and 2.13 kg respectively
<h3>What is gravity?</h3>
It can be defined as the force by which a body attracts another body towards its center as the result of the gravitational pull of one body and another, The gravity varies according to the mass and size of the body for example the force of gravity on the moon is the 1/6th times of the force of gravity on the earth.
As given in the problem, A uniform metal rod of the length of 80cm and mass of 3.2kg is supported horizontally by two vertical springs balance C and D. Balance C is 20cm from one end while D is 30cm from the other end
The weight of the rod acting downward is from the center of the rod at 40 cm
Let us suppose the reading on the spring balance C and D are P and Q respectively
By using the equilibrium for the vertical force
Fv=0
P + C = 3.2
By using the equilibrium for the moment around the left corner
20×P+ 50×Q= 40 ×3.2
By solving for both P and Q from the above two equations we would get
P =1.06 and Q = 2.13
Thus, the reading on the spring balance C and D would be 1.06 Kg and 2.13 kg respectively
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Answer:
Increasing the launch height increases the downward distance, giving the horizontal component of the velocity greater time to act upon the projectile and hence increasing the range.
Explanation:
Answer:
D = 72.68 m
Explanation:
given,
R = 100 m
angular speed = 0.1 rad/s
distance she can be pulled before the centripetal acceleration reaches 5g = 49 m/s².
using conservation of Angular momentum




we know,
centripetal acceleration

v = r ω






distance she has reached inward is equal to
D = 100 - 27.23
D = 72.68 m
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Answer:
Maximum height is 7.59 m.
Explanation:
We have,
Mass of a ball is 0.4 kg
It is thrown straight up into the air with a velocity of 12.2 m/s.
It is required to find the maximum height reached by the ball.
Concept used : Law of conservation of energy.
Solution,
Here, the energy of the ball remains conserved. Let h is the maximum height reached by the ball such that,

So, the maximum height reached by the ball is 7.59 m.