Flag Thermal Physics> A mercury-filled manometer with two unequ...
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A mercury-filled manometer with two unequal-length arms of the same cross sectional area is sealed off with the same pressure p in the two arms, as in fig. 21-23. With the temperature constant, an additional 10.0 cm3 of mercury is admitted through the stopcock at the bottom. The level on the left increases 6.00 cm and that on the right increases 4.00 cm. Find the pressure p.
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

Radhika Batra , 10 Years ago
Grade 11
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