so when you factor an equation.. what do you really mean? what are you trying to get? like this one x^2 – 10x + 25
Do you what does a "factor" means?
Basically, factorizing means that you are trying to simplify the equation to its simplest forms. The above equation contains a x^2. Factorizing will help "remove" the x^2, by turning the terms into x's Do you need me to do the example?
Dauspex, good help ^ :)
yes please actually can u use this instead? (Factor 9x3 + 18x2 – x – 2) @dauspex
Sorry panda, if I were to use a simpler example, because the polynomial of order 3 and above would require a solving system: e.g. x^2 - x - 2: By using the "cross" method or the x= -b + sqrt (b^2 - 4ac) / 2a, x^2 - x - 2 = (x-2)(x+1) factorization has just been done, so (x-2) and (x+1) are factors of the polynomial. To put it simply, factors are part of numbers / variables, where if you were to divide the number / variable by the factor, you would most likely obtain a real number (integers, fractions, decimals) [of course imaginary numbers can be obtained also, but thats advanced] I.e. for the number 10, 10 = 1x10 = 2x5 1, 2, 5, 10 are factors of the number 10, as if 10 were divided by the factors, proper integers would be obtained. @panda03
ok kinda understand but, im still confuse.. is it true that the factor of (9x^3 + 18x^2 – x – 2) is (9x^2-1)(x+2)? if so, how did it get from (9x^3) to (9x^2)? @dauspex :)
Yes that is true. There are a few methods for factorizing cubic polynomials, you may refer to the below site: http://www.wikihow.com/Factor-a-Cubic-Polynomial
Thank you! @dauspex
Join our real-time social learning platform and learn together with your friends!