you do 2 sets of parenthesis and check it.
for example:
w2(w squared)-7w-8
(w+1) (w-8)
*if you add 1w and -8w you will get -7w, which is what they want you to get. and w & w multiply to get w2(w squared), which is also what the factoring wants.
another example:
3w2 (3w squared)+2-8
(3w-4) (w+2)
*same thing applies with 3w x w = 3w2, and -4 +2=2, which is the answer. use this theory in all of them, unless there is a greatest common factor (GCF).
Trinomials are polynomials with three terms. ie. x2+2x+1
A+BC+a,-5bc-2a+2a
A trinomial is a polynomial with three terms.
Giving an example of the problem.
I think it's just polynomials after that. I don't think there's a quadranomial or anything.
12x ^2 -32x-12
Find one factor by substituting in values, then use long division. You can then apply the quadratic formula to the result - or factorise it by sight, of course
12x2-20x-8 = (12x+4)(x-2)
If that's +28, the answer is (x - 4)
A perfect trinomial must be of the form a2x2 ± 2abxy + b2y2 and this factorises to (ax ± by)2.
Trinomials are polynomials with three terms. ie. x2+2x+1
factoring whole numbers,factoring out the greatest common factor,factoring trinomials,factoring the difference of two squares,factoring the sum or difference of two cubes,factoring by grouping.
Trinomials, Binomials and Monomials
x+3y+9
Try wolframalpha.com.
Yes, it can.
c2 + 4c + 4 =(c + 2) (c + 2)= (c + 2)2
Trinomials help model data and organize in realistic situations, such as economic marketing, forecasting weather, manufacturing and mixture and dimension problems.
This can't be explained in a few words. Basically you check the different special cases, mentioned in a school algebra course: whether there is a common factor, whether a binomial is a difference of squares, etc. Check a high school algebra book for more details.
A+BC+a,-5bc-2a+2a
Yes, it is possible to add two trinomials and get 0. This occurs when the trinomials are negatives of each other, meaning each corresponding term in the first trinomial cancels out with the term in the second trinomial. For example, if you have ( a^2 + b + c ) and ( -a^2 - b - c ), their sum is 0.
A trinomial is a polynomial with three terms.
the main purpose of this is to dance randomly
Giving an example of the problem.
There are several factoring methods, including: Greatest Common Factor (GCF): This involves finding the largest factor shared by all terms in a polynomial. Grouping: This method groups terms with common factors and factors them separately. Difference of Squares: This applies when a polynomial can be expressed as the difference between two squares, allowing for the use of the formula (a^2 - b^2 = (a - b)(a + b)). Quadratic Trinomials: This method factors trinomials of the form (ax^2 + bx + c) into binomials, often using techniques like trial and error or the quadratic formula.