no of distinct real roots of x 4 4x 1

no of distinct real roots of x 4 4x 1 If the equation x 4 4 x 3 2 x 2 12 x a 0 has four distinct real roots then the number of integral values of a is

The number of distinct real roots of the equation x 5 x 3 x 2 x 1 x 3x 3 4x 2 2x 4 1 0 is A root is a value for which the function equals zero The roots are the points where the function intercept with the x axis Complex roots are the imaginary roots of a function To find the

no of distinct real roots of x 4 4x 1

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no of distinct real roots of x 4 4x 1
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Number Of Distinct Real Roots Of Equation 3x 4 4x 3 12x 2 4 0 CLASS
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To find the number of distinct real roots of the equation x4 4x 1 0 we will follow these steps Step 1 Define the function Let f x x4 4x 1 Step 2 Find the first derivative To determine Simplest way to get the real solutions for x 4 2x 1 0 math stackexchange q 2900199 Rational root test tells us that if there is a rational

If a degree 4 polynomial has 4 real roots then it must have at least 3 local extremes so its derivative must have 3 real roots by repeating this argument its second Detailed solution Correct option is B L e t f x x 4 4 x 1 f x 4 x 3 4 f x 0 x 1 x 1 is point of minima f 0 1 f 1 2 f 2 9 f 0 f 1

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After having read related concepts I am still stuck The problem is as follows Find the number of distinct real roots of the equation x4 4x3 12x2 x 1 0 I tried to use Descartes sign rule but it gives a limit rather than an exact The number of distinct real roots ofx 4 4x 1 0is Downloads our APP for FREE Study Material Video Class Test paper Mock test etc Click to Download Impe

A polynomial equation in x of degree n always has a n distinct roots b n real roots c n imaginary roots Let r be any such real root Then x 4 x 1 r 2x 2 x 1 0 at that root and so the latter quadratic polynomial has that same real root r It follows that the discriminant of

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no of distinct real roots of x 4 4x 1 - If a degree 4 polynomial has 4 real roots then it must have at least 3 local extremes so its derivative must have 3 real roots by repeating this argument its second