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Phantasy [73]
3 years ago
13

0.013*30A 340 g bird flying along at 6.0 m/s sees a 13 g insect heading straight toward it with a speed of 30 m/s. The bird open

s its mouth wide and enjoys a nice lunch. What is the bird's speed immediately after swallowing?
Physics
1 answer:
san4es73 [151]3 years ago
6 0

Answer:

<em>The speed of the bird immediately after swallow = 4.67 m/s</em>

Explanation:

According to the law of momentum,

initial momentum before collision(swallow) = final momentum after collision (swallow)

Note: The collision between the bird and the insect is inelastic, as both moves with the same velocity after collision (swallow)

m₁u₁ - m₂u₂ =V (m₁ + m₂).................................. Equation 1

V = (m₁u₁-m₂u₂)/(m₁+m₂)................................... Equation 2

Note: The bird and the insect moves in opposite direction

where m₁ = mass of the bird, m₂ = mass of the insect, u₁ = initial velocity of the bird, u₂ = initial velocity of the insect, V = common velocity of the bird and the insect.

<em>Given: m₁ = 340 g = (340/1000) kg = 0.34 kg, m₂ = 13 g = 0.013 kg, u₁ = 6 m/s, u₂ = 30 m/s</em>

<em>Substituting these values into equation 2</em>

<em>V = [0.34(6) -0.013(30)]/(0.34+0.013)</em>

<em>V = (2.04-0.39)/0.353</em>

<em>V = 1.65/0.353</em>

<em>V = 4.67 m/s</em>

<em>Thus the speed of the bird immediately after swallow = 4.67 m/s</em>

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Q = 913.9 gpm

Explanation:

The Hazen Williams equation can be written as follows:

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3 years ago
A cylinder of mass 14.0 kg rolls without slipping on a horizontal surface. At a certain instant its center of mass has a speed o
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Answer:

a) 567J

b) 283.5J

c)850.5J

Explanation:

The expression for the translational kinetic energy is,

E_r = \frac{1}{2} mv^2

Substitute,

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9m/s for v

E_r = \frac{1}{2} (14) (9)^2\\= 567J

The translational kinetic energy of the center of mass is 567J

(B)

The expression for the rotational kinetic energy is,

E_R = \frac{1}{2} Iw^2

The expression for the moment of inertia of the cylinder is,

I = \frac{1}{2} mr^2

The expression for angular velocity is,

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substitute

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in equation for rotational kinetic energy as follows:

E_R = (\frac{1}{2}) (\frac{1}{2} mr^2)(\frac{v}{r} )^2

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The rotational kinetic energy of the center of mass is 283.5J

(c)

The expression for the total energy is,

E = E_r + E_R\\\\

substitute 567J for E(r) and 283.5J for E(R)

E = 567J + 283.5\\= 850.5J

The total energy of the cylinder is 850.5J

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