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equal toThe value of(e)beereriNTSE STAGE 17. The value of(B) -1(C) 0(D) abc(A) 1 |
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Answer» we know that 1 ) x ^m / x^n = x ^ ( m -n ) 2 ) ( x^m )^n = x ^mn 3 ) x^0 = 1 4) x^m * x^n = x ^( m+ n ) Now , =(x^a/x^b)^1/ab( x^b /x^c)^1/bc(x^c/x^a)^1/ca = (x^a-b)1/ab(x^b-c)^1/bc(x^c-a)^1/ca = x^(a-b)/ab * x^(b-c)/bc * x^(c-a)/ca = x^[(a-b)/ab + (b-c)/bc + (c-a)/ca] = x^[c(a-b)/abc + a(b-c)/abc + b(c-a)/abc ] = x ^{ [c(a-b)+ a(b-c) + b(c-a) ]/abc } = x^ ( ac - bc + ab - ac + bc - ab ] /ABC = x^ 0/abc = x^0 = 1 Like my answer if you find it useful! |
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