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    				| 1. | If x `prop ` y then x^(n) `prop` | 
| Answer» `x propy rArr x =ky` ( k =non zero variation constant ) `rArr (x)^(n) =(ky)^(n) ` (taking n-th power ) `rArr x^(n) =k^(n).y^(n). ` `rArrn^(n)=my^(n)` (when m =`k^(n) ne0=`variation constant ) `rArr x^(n)prop y^(n)` (`because` m =non -zero variation constant ). `therefore x^(n) propy^(n) .` | |