If(x) =ax^4=bx^3+cx^2+dx+e(a,b,c,d,eER 0) such that f(1)+f(2) = f(2)+f(3) =f(3)+f(4)=0, then equation f(x)=0 have 1 all roots non real 2. two real and two non real roots 3 all four roots are real & equal 4 all four roots are real and distinct

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Saurabh Koranglekar · Answer

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If(x) =ax^4=bx^3+cx^2+dx+e(a,b,c,d,eER 0) such that f(1)+f(2) = f(2)+f(3) =f(3)+f(4)=0, then equation f(x)=0 have 1 all roots non real 2. two real and two non real roots 3 all four roots are real & equal 4 all four roots are real and distinct

If(x) =ax^4=bx^3+cx^2+dx+e(a,b,c,d,eER_{0) such that f(1)+f(2) = f(2)+f(3) =f(3)+f(4)=0, then equation f(x)=0 have}
_{1 all roots non real}
_{2. two real and two non real roots}
_{3 all four roots are real & equal}
_{4 all four roots are real and distinct}

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If(x) =ax^4=bx^3+cx^2+dx+e(a,b,c,d,eER 0) such that f(1)+f(2) = f(2)+f(3) =f(3)+f(4)=0, then equation f(x)=0 have 1 all roots non real 2. two real and two non real roots 3 all four roots are real & equal 4 all four roots are real and distinct

If(x) =ax^4=bx^3+cx^2+dx+e(a,b,c,d,eER0) such that f(1)+f(2) = f(2)+f(3) =f(3)+f(4)=0, then equation f(x)=0 have1 all roots non real2. two real and two non real roots3 all four roots are real & equal4 all four roots are real and distinct

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If(x) =ax^4=bx^3+cx^2+dx+e(a,b,c,d,eER_{0) such that f(1)+f(2) = f(2)+f(3) =f(3)+f(4)=0, then equation f(x)=0 have}
_{1 all roots non real}
_{2. two real and two non real roots}
_{3 all four roots are real & equal}
_{4 all four roots are real and distinct}