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olganol [36]
3 years ago
9

You lift a 25-kg child 0.80 m, slowly carry him 10 m to the playroom, and finally set him back down 0.80 m onto the playroom flo

or. What work do you do on the child for each part of the trip and for the whole trip
Physics
1 answer:
maksim [4K]3 years ago
6 0

To solve this problem we will apply the work theorem which is expressed as the force applied to displace a body. Considering that body strength is equivalent to weight, we will make the following considerations

\text{Mass of the child} = m = 25kg

\text{Acceleration due to gravity} = g = 9.81m/s^2

\text{Height lifted} = h = 0.80m (Upward)

Work done to upward the object

W = mgh

W = (25)(9.81)(0.8)

W = 196.2J

Horizontal Force applied while carrying 10m,

F = 0N

W = 0J

Height descended in setting the child down

h' = -0.8m (Downwoard)

W = mgh'

W = (25)(9.81)(-0.80)

W = -196.2J

For full time, assuming that the total value of work is always expressed in terms of its symbol, it would be zero, since at first it performs the same work that is later complemented in a negative way.

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Answer:

The displacement is zero

Explanation:

Displacement is a vector that connects the starting position of motion of an object to the final position. It is a vector quantity, so it has both magnitude and direction.

Viceversa, distance is a scalar quantity that measures the total length of the path covered by the object during its motion.

In this problem, we are interested in the displacement.

We are told that the runner goes around a 1 mile track, and he ends at his starting position: this means that his final position is equal to the starting position, therefore the displacement is zero.

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As a part of a project to construct a Rube Goldberg machine, a student wishes to construct a spring-loaded cube launcher. For ex
Alchen [17]

Answer:

1. The work done on the cube during the time the cube is in contact with the spring is 0.8023705 J

2. The speed of the cube at the instant just before the sliding cube leaves the ramp is approximately 31.5 cm/s

Explanation:

The given parameters of the Rube Goldberg machine are;

The distance from the free end of the spring to the top of the ramp, d = 17.0 cm = 0.17 m

The mass of the small cube to be launched, m = 119.0 g = 0.119 kg

The spring constant of the spring, k = 461.0 N/m

The angle of elevation of the ramp to the horizontal, θ = 50.0°

The coefficient of static friction of the wood, \mu_s = 0.590

The coefficient of dynamic friction of the wood, \mu_k = 0.470

The velocity of the cube at the top of the ramp, v = 45.0 cm/s = 0.45 m/s

The amount by which the cube is compressed, x = 5.90 cm = 0.059 m

The work done on the cube during the time the cube is in contact with the spring = The energy of the spring, E = (1/2)·k·x²

∴ E = (1/2) × 461.0 N/m × (0.059 m)² = 0.8023705 J

The work done on the cube during the time the cube is in contact with the spring= E = 0.8023705 J

2. The frictional force, F_f = \mu_k·m·g·cos(θ)

∴ F_f = 0.470 × 0.119 × 9.8 × cos(50) ≈ 0.35232 N

The work loss to friction, W = F_f × d

∴ W = 0.35232 N × 0.17 m ≈ 0.05989 J

The work lost to friction, W ≈ 0.05989 J

The potential energy of the cube at the top of the ramp, P.E. = m·g·h

∴ P.E. = 0.119 kg × 9.8 m/s² × 0.17 m × sin(50°) ≈ 0.151871375 J

By conservation of energy principle, the Kinetic Energy of the cube at the top of the ramp, K.E. = E - W - P.E.

∴ K.E. = 0.8023705 J - 0.05989 J - 0.151871375 J ≈ 0.590609125 J

K.E. = (1/2)·m·v²

Where;

v = The speed of the cube at the instant just before the sliding cube leaves the ramp

∴ K.E. = (1/2) × 0.119 kg × v² ≈ 0.590609125 J

v² ≈ 0.590609125 J/((1/2) × 0.119 kg) ≈ 9.92620378 m²/s²

v = √(9.92620378 m²/s²) ≈ 3.15058785 m/s ≈ 31.5 cm/s

The speed of the cube at the instant just before the sliding cube leaves the ramp, v ≈ 31.5 cm/s.

4 0
2 years ago
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