\((p-q), (p^2-q2), p^2-pq+q^2\) āĻ¸āĻāĻā§āĻ¯āĻžāĻā§āĻā§āĻāĻā§āĻ˛āĻŋāĻ° āĻāĻ¤ā§āĻ°ā§āĻĨ āĻ¸āĻŽāĻžāĻ¨ā§āĻĒāĻžāĻ¤ā§ āĻ¨āĻŋāĻ°ā§āĻŖā§ āĻāĻ°āĻŋ
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āĻŽāĻ¨ā§ āĻāĻ°āĻŋ,āĻāĻ¤ā§āĻ°ā§āĻĨ āĻ¸āĻŽāĻžāĻ¨ā§āĻĒāĻžāĻ¤ā§āĻāĻŋ \(=x \)
āĻ¸ā§āĻ¤āĻ°āĻžāĻ, \((p-q):(p^2-q^2 )âˇ(p^2-pq+q^2 ):x \)
āĻŦāĻž, \(\cfrac{(p-q)}{(p^2-q^2 )}=\cfrac{(p^2-pq+q^2)}{x} \)
āĻŦāĻž, \(x=\cfrac{(p^2-q^2 )(p^2-pq+q^2 )}{(p-q)} \)
āĻŦāĻž, \(x=\cfrac{(p+q)\cancel{(p-q)}(p^2-pq+q^2 )}{\cancel{(p-q)}}\)
āĻŦāĻž, \(x=(p+q)(p^2-pq+q^2 ) \)
āĻŦāĻž, \(x=p^3+q^3\)
â´āĻ¨āĻŋāĻ°ā§āĻŖā§ā§ āĻāĻ¤ā§āĻ°ā§āĻĨ āĻ¸āĻŽāĻžāĻ¨ā§āĻĒāĻžāĻ¤ā§āĻāĻŋ āĻšāĻ˛ \(p^3+q^3\)