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MatroZZZ [7]
3 years ago
7

Your grandfather clock's pendulum has a length of 0.9930 m. if the clock loses 60 seconds per day, should you increase or decrea

se the length of the pendulum?
Physics
2 answers:
wel3 years ago
4 0
We have to speed up the watch so we need to decrease time period of pendulum. So we hv to reduce the length.
ser-zykov [4K]3 years ago
4 0

Answer:

Pendulum should be decreased to 0.9914m

Explanation:

The clock losses 60seconds per day.

In a day,there are 24×60×60=86400seconds/day

The period T= 2pisqrt(L/g)

T= 2×3.142sqrt(0.9930/9.8)

T= 2.00005277seconds

Error ratio=60/86400= 6.94×10^-4

Terror= 2.00005277×6.94×10^-4=1.389×10^-3seconds

Tcorrect=Toriginal -T error

Tcorrect= 2.00005277- 1.389×10^-3=1.998seconds

T=2pisqrt(L/g)

Solving for L

T/2pi = sqrt(L/g)

T^2/(2pi)^2=(L/g)

L =( g× T^2) / (2pi)^2

L= (9.8×(1.9987)^2/(2×3.142)^2

L = 39.188/39.4887

L = 0.9914m

Pendulum should be decreased to 0.9914m.

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Explanation:

Given:

v_0 = 28.0\:\text{ft/s}

v = 50.0\:\text{ft/s}

t = 7.40\:\text{s}

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v = v_0 + at \Rightarrow a = \dfrac{v - v_0}{t}

Plugging in the given values, we get

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Now that we have the value for the acceleration, we can solve for the distance traveled during the time t:

x = v_0t + \frac{1}{2}at^2

\:\:\:\:=(28.0\:\text{ft/s})(7.40\:\text{s})

\:\:\:\:\:\:\:\:\:\:\:\:+ \frac{1}{2}(2.97\:\text{ft/s}^2)(7.40\:\text{s})^2

\:\:\:\:= 289\:\text{ft}

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A baseball is hit with a bat. The direction of the ball is completely reversed and its speed is doubled. If the actual contact w
alexdok [17]
Before the impact, let the velocity of the baseball was v m/s.

After being hit by the bat its velocity is -2v
So, change in velocity, Deltav=v-(-2v)=3v
Acceleration is defined as the rate of change in velocity, i.e. actual change in velocity divided by the time taken to change it. Time taken to change velocity is the time of actual contact of the bat and ball, i.e. 0.31 s.

a=(Deltav)/(Deltat)
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Answer:

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Explanation:

Since the object is traveling near light speed, since v/c = 0.8, then we have to use a redshift formula for relativistic speeds.

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