factorise 2x 2 3x 2 17x 30

factorise 2x 2 3x 2 17x 30 Q Show that x 2 is a factor of the polynomial f x 2 x 3 3 x 2 17 x 30 and hence factorize f x

We have to factorise the polynomial The constant term of p x is 30 So x 2 is a factor of 2x 3x 17x 30 The highest sum of the exponents is known as the degree of a polynomial The Enter the expression you want to factor in the editor The Factoring Calculator transforms complex expressions into a product of simpler factors It can factor expressions with polynomials

factorise 2x 2 3x 2 17x 30

factorise 2x 2 3x 2 17x 30
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Factorise 1 X 7x 12 2 12x 7x 1 3 x 5x 6 Brainly in
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Factorise 2x 3 3x 2 17x 30 Brainly in
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By Rational Root Theorem all rational roots of a polynomial are in the form frac p q where p divides the constant term 30 and q divides the leading coefficient 2 One such root is 3 Factor Let p x 2 x 3 3 x 2 17 x 30 Constant term of p x 30 Factors of 30 are 1 2 3 5 6 10 15 30 By trial we find that p 2 0 so x 2 is a factor of p x 2 2 3

Free Factoring Solver helps you factor expand or simplify polynomials Find greatest common divisors roots partial fraction decompositions Answers graphs additional properties The polynomial 2x 3 3x 2 17x 30 can be factorized by using the rational root test To apply this test first we need to find at least one rational zero Polynomial roots calculator can

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Was this answer helpful D 2x 1 2x 3 Factorize the given equation 2 Hint There can be two ways to solve this problem Firstly is the simple use of hit and trial to match up with the options for value of x In option if we have x

To factor a monomial write it as the product of its factors and then divide each term by any common factors to obtain the fully factored form To factor a binomial write it as the sum or Factor the trinomial x 2 x 6 finding two numbers that multiply to form 6 and added form 1 Rewrite the polynomial as the product of two binomials consisting of the sum of the variable

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factorise 2x 2 3x 2 17x 30 - The polynomial 2x 3 3x 2 17x 30 can be factorized by using the rational root test To apply this test first we need to find at least one rational zero Polynomial roots calculator can