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Describe how you think the length of a pendulum affects the number of swings per minute (frequency). *
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Increasing the length of a pendulum increases the period and decreases the frequency.
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The frequency of oscillations of a pendulum varies inversely as the square root of the length of the pendulum. If a pendulum of
Top answer:
f = k(1/√l) given: when l = 25 when f = 100 100 = k(1/√100) ----> k = 1000 so f = 1000(1/√l)
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A pendulum is 18 feet long. Its central angle is 44º. The pendulum makes one back and forth swing every 12 seconds. Each
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s = rθ = 18(44*pi/180) = 13.82ft in one arc It makes 10 (5 back and forth) swings every minute.
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The pendulum of a grandfather clock is 90cm long, when the pendulum swings from one side to the other it travels a horizontal
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tan(θ/2) = 4.6/90
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Imagine a grandfather clock. When the clock swings all the way to the right it 'ticks', when it swings all the way to the left
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To determine the length of the pendulum required to obtain the desired time interval between ticks
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A pendulum of length 17.6 inches swing 1 degree and 5 minutes to each side of its vertical posisition. To the nearest hundreth
Top answer:
s = rθ convert θ to radians and plug in the numbers
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a pendulum of length (L) = 1m swings through an angle 20 deg. What is the length (d) of the path traveled by the pendulum mass?
Top answer:
20º is 1/18 of a circle (20/360) the length of the arc is ... 1/18 * 2 * π * 1 m
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The pendulum of a grandfather clock is 90cm long. When the pendulum swings from side to side, it travels a horizontal distance
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tan(Θ/2) = (9.2 / 2) / 90 Θ = ?
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a 9.50-g bullet. moving horizontally with an initial speed vi , embeds itself in a 1.45-kg pendulum bob that is initially at
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from the final height, the PE gained was (m+M)gh (m is the bullet mass). So the initial velocity of
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A pendulum of length 55 cm swings through an angle of 16 degrees. What distance does the tip of the pendulum swing?
Top answer:
s = rθ you have r and θ, so plug them in (θ in radians). That will give you the actual arc length
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A 1.25 m long pendulum swings 5.75 degrees on each side of the vertical. Find the length of arc traveled by the end of the
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So your pendulum swings through 11.5° use ratios whole circumference/360 = arc/11.5 arc =
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