Factoring Over Multivariable Polynomials Calculator GCF of Polynomial Calculator Factor out the GCF from the Polynomial Calculator Determining if Polynomial is Prime LCM of Polynomials Using GCF Factoring Binomials as sum or difference of cubes Factoring Difference Square Polynomial Calculator Polynomial Root Calculator Factoring Over Complex Numbers Polynomial Equation Solver Calculator Adding Polynomials Calculator Subtracting Polynomials Calculator Multiplying Polynomials Calculator Dividing Polynomials Calculator Polynomial in Ascending Order Calculator Polynomial in Descending Order Calculator Determining if the expression is a Polynomial Degree of a Polynomial Calculator Leading Term of a Polynomial Calculator

Addition of Polynomials x^2-151x+88-6x^2+128x+144

Adding Polynomials Calculator will find the sum of polynomials x^2-151x+88-6x^2+128x+144 i.e. - 5 x^2 - 23 x + 232 along with a detailed explanation on how to approach.

Ex: x^5+x^5+1+x^5+x^3+x (or) x^5+3x^5+1+x^6+x^3+x (or) x^3+x^5+1+x^3+x^3+x

Calculate Addition of given Polynomials:

Step by Step Solution to add polynomials x^2-151x+88-6x^2+128x+144

The given Expression is x^2-151x+88-6x^2+128x+144

After grouping similar terms we get - 6 x^2 + x^2 - 151 x + 128 x + 88 + 144

After combining similar terms we get 128 x - 6 x^2 + x^2 - 151 x + 88 + 144

x has similar terms 128 x,(-151) x

x^2 has similar terms (-6) x^2,x^2

By adding all the similar terms we get - 5 x^2 - 23 x + 232

FAQs on Addition of Polynomials x^2-151x+88-6x^2+128x+144

1. What is the addition of polynomials x^2-151x+88-6x^2+128x+144?

Addition of Polynomials x^2-151x+88-6x^2+128x+144 is - 5 x^2 - 23 x + 232.


2. How to add polynomials x^2-151x+88-6x^2+128x+144 easily?

You can Add polynomials x^2-151x+88-6x^2+128x+144 by simply arranging the like terms and then adding them up together.


3. Where do I get the detailed procedure on addition of the polynomials x^2-151x+88-6x^2+128x+144?

You can get detailed procedure on addition of the polynomials x^2-151x+88-6x^2+128x+144 on our page.