x 4 13x 2 36 zeros

x 4 13x 2 36 zeros First note that 36 9xx4 and 9 4 13 so we find x 4 13x 2 36 x 2 2 13 x 2 36 x 2 9 x 2 4 x 2 3 2 x 2 2 2 x 3 x 3 x 2 x 2 Hence zeros 3 2

Tap for more steps x 3 3 2 2 x 3 3 2 2 Free math problem solver answers your algebra geometry trigonometry calculus and statistics homework questions with step by Step 1 Use rational root test to find out that the x 2 is a root of polynomial x4 13x2 36 The Rational Root Theorem tells us that if the polynomial has a rational zero then it must be a

x 4 13x 2 36 zeros

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x 4 13x 2 36 zeros
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By Factor theorem x k is a factor of the polynomial for each root k Divide x 4 13x 2 36 by x 2 to get x 3 2x 2 9x 18 To factor the result solve the equation where it equals to 0 The zeros of the polynomial f x x 4 13x 2 36 correspond to the values of x that we found Thus the zeros are x 3 3 2 2

Solution steps x4 13x2 36 0 Rewrite the equation with u x2 and u2 x4 u2 13u 36 0 Solve u2 13u 36 0 u 9 u 4 u 9 u 4 Substitute back u x2 solve for x Solve x2 9 X4 13x2 36 0 Four solutions were found x 3 x 3 x 2 x 2 Step by step solution Step 1 Equation at the end of step 1 x4 13x2 36 0 Step 2 Trying to factor by

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Zeroes 6x 2 36x 59 zeroes x 2 x 6 zeroes x 2 1 zeroes x 2 2x 1 zeroes 2x 2 4x 6 Show More Another method of factoring x 4 13x 2 36 goes as follows Note that x 4 x 2 2 and 36 6 2 are both perfect squares Note also that there are no terms in x 3

Find the real zeros of the following function f x x 4 13x 2 36 Your solution s ready to go Our expert help has broken down your problem into an easy to learn solution you can count on Get full access to all Solution Steps for any math problem

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x 4 13x 2 36 zeros - X4 13x2 36 0 Four solutions were found x 3 x 3 x 2 x 2 Step by step solution Step 1 Equation at the end of step 1 x4 13x2 36 0 Step 2 Trying to factor by