Flag Wave Motion> If a pendulum has a period of 1.00 s at t...
question mark

If a pendulum has a period of 1.00 s at the equator, what would be its period at the south pole? See Fig. 17–6.
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

Radhika Batra , 10 Years ago
Grade 11
anser 1 Answers
Jitender Pal
235-2041_8.PNG
Last Activity: 10 Years ago
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