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DerKrebs [107]
3 years ago
14

A uniform bar of length 3.7 m and mass 4.5 kg is attached to a wall through a hinge mechanism which allows it to rotate freely.

The other end of the bar is supported by a rope of length 6.7 m which is also connected to the wall as shown above. What force in N does the wall exert horizontally on the bar through the hinge? (Consider a force to the right positive and a force to the left negative.
Physics
1 answer:
statuscvo [17]3 years ago
4 0

Answer:

force exert horizontally  is 1 N

Explanation:

given data

bar length = 3.7 m

mass = 4.5 kg

rope length = 6.7 m

to find out

force exert horizontally

solution

we know here bar length and rope length that make angle θ

so here cos θ =  (3.7/6.7)

so equating the torque here to find force in horizontal direction is

Fx = T cos  θ   .........1

and in vertical direction

Tsinθ + N = mg    .............2

so here

we consider equilibrium condition

so

Fx = 0

T cos  θ = 0

T 3.7 / 6.7 = 0

T = 6.7/3.7

T = 1.81

so from equation 1

Fx = T cosθ

Fx = 1.81 ( 3.7/6.7)

Fx = 1 N

so force exert horizontally  is 1 N

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b) How many seconds after being thrown does the rock hit the water?

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h = f(t) = -16t² + 44t + 138 = 0

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Solving this quadratic equation,

t = 4.62 s or t = -1.87 s

Since time cannot be negative,

t = 4.62 s

c) How many seconds after being thrown does the rock reach its maximum height above the water?

At maximum height or at the maximum of any function, the derivative of that function with respect to the independent variable is equal to 0.

At maximum height,

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(dh/dt) = (df/dt) = -32t + 44 = 0

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The maximum height occurs at t = 1.375 s,

Substituting this for t in the height equation,

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At t = 1.375 s, h = maximum height = H

H = f(1.375) = -16(1.375²) + 44(1.375) + 138

H = 168.25 ft

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