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In ∆ABC, if AC is greater than AB, then prove that AC AB is less than BC, AC BC is less than AB and BC AB is less than AC.
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Let ( a , b ) and ( c ) be real numbers. Then the fourth degree polynomial in ( a c x ^ { 4 } + b ( a +
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a-1B-1 (ii) - polynomial whose roots are (i) a +2,B+2 a +1' +1 21. If a and Bare the zeros of the quadratic polynomial f(x) = ax + bx + C, then