1/x+p+q=1/x+1/p+1/q
Find value of x
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Given ,
1/x + p + q = 1/x + 1/p + 1/q
(1 + px + qx)/x = (pq + qx + px)/xpq
(1 + px + qx)(pq) = pq + qx + px
pq + p²qx + q²px = pq + qx + px
p²qx + q²px - qx - pq = 0
pqx(p + q) - q(x + p) = 0
so , pqx = 0 (or) x = -p (or) px = 1
the value of x which satisfies each equation is 1
so , x=1
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