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Two chambers, one containing m_(1)g of a gas at P_(1) pressure and other containing m_(1)g of a gas at P_(2) pressure are put in communication with each other. If temperature remains constant, the common pressure reached will be

Answer»

SOLUTION :According to Boyle.s law `(P)/(rho)` = cons tan t
`therefore V_(1) = (m_(1))/(P_(1)) = (km_(1))/(P_(1)) and V_(2) = (km_(2))/(P_(2)) `
Total VOLUME = K `((m_(1))/(P_(1)) + (m_(2))/(P_(2)) ) `
LET mixture has common pressure P and common density `rho`.
`rho = ((m_(1) + m_(2)))/(k ((m_(1))/(P_(1)) + (m_(2))/(P_(2)) ) ) rArr P = k rho = ( (m_(1) + m_(2))/((m_(1))/(P_(1)) + (m_(2))/(P_(2)) ))t = (P_(1) P_(2) (m_(1) + m_(2)) )/((P_(2) m_(1) + m_(2) P_(1) ) ) `


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