If a clock loses 5 seconds per day, what is the alteration required in the length of the pendulum in order that the clock keeps correct time?

\(\frac{4}{{8640}}\) times its original length be shortened

\(\frac{4}{{86400}}\) times its original length be shortened

\(\frac{1}{{86400}}\) times its original length be shortened

\(\frac{1}{{8640}}\) times its original length be shortened

If a clock loses 5 seconds per day, what is the alteration required in

1.	If a clock loses 5 seconds per day, what is the alteration required in the length of the pendulum in order that the clock keeps correct time?
A.	\(\frac{4}{{86400}}\) times its original length be shortened
B.	\(\frac{1}{{86400}}\) times its original length be shortened
C.	\(\frac{1}{{8640}}\) times its original length be shortened
D.	\(\frac{4}{{8640}}\) times its original length be shortened
Answer» D. \(\frac{4}{{8640}}\) times its original length be shortened

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If a clock loses 5 seconds per day, what is the alteration required in the length of the pendulum in order that the clock keeps correct time?

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