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kow [346]
1 year ago
14

A visitor at a Michigan lighthouse is trying to measure the height of the lighthouse. She has a big spool of string, but she doe

sn't have a measuring tape. She has a wrist watch with a timer function on it. She attaches a weight to the end of the string and she makes a simple pendulum. She hangs the pendulum down from the top of the spiral staircase and she measures the period of the pendulum. The period of the pendulum is 8.48 s. What is the height of the light house?
Physics
1 answer:
Pie1 year ago
4 0

The height of the light house is 17.86m.

To find the answer, we have to know about the simple pendulum.

<h3>How to find the height of the light house?</h3>
  • We have the expression for time period of the pendulum as,

                       T=2\pi \sqrt{\frac{l}{g} } \\

where, g is acceleration due to gravity, and l is the length of the pendulum.

  • For the pendulum with time period T kept at some height under the influence of gravity, then the height will be equal to,

              h=(\frac{T}{2\pi }) ^2g=(\frac{8.48}{2*3.14}) ^2*9.8=17.86m

Thus, we can conclude that, the height of the light house is 17.86m.

Learn more about the simple pendulum here:

brainly.com/question/23269083

#SPJ1

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A softball is thrown from the origin of an X-Y coordinate system with an initial speed of 18 m/s at an angle of 35 degrees above
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Vo = 18 m/s
angle 35 degrees

1) Components of the initial velocity
 
Vox = Vo*cos(35) = 18*cos(35) m/s = 14.74 m/s
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2) Equations of postion:

x = Vox*t
y = Voy*t - gt^2 / 2

3) Calculations

A) t = 0.5 s, t = 1.0 st = 1.5 s, t = 2.0 s

x = 14.74 * t

t = 0.5 s => x = 14.74 m/s * 0.5s = 7.37 m

t = 1.0 s => x = 14.74 m/s * 1.0s = 14.74 m

t = 1.5s => x = 22.11 m

t = 2s => x = 29.48 m

B)

y = Voy*t - gt^2 / 2

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g = 10 m/s (approximation)

y = 10.32*t - 5t^2

t = 0.5 s=> y = 3.91m

t = 1 s => y = 5.32m

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A toy car attached to a rope is traveling around in a circle. It makes 4 laps in 12s.What is the angular velocity of the toy car
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Answer:

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Explanation:

Given that,

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So, the angular velocity of the toy car is 2.09 rad/s.

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