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How is the foil method use in the multiplication of polynomial?
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How do you multiply two bionomials?
ONE WORD...FOIL. The FOIL method is a way to multiply binomials. "FOIL" is an acronym to remember a set of rules to perform this multiplication. To FOIL you multiply together all of the following: * F: Firsts * O: Outers * I: Inners * L: Lasts and then you add each of these products as demonstrated in the examples below. Let's take two arbitrary binomials. (x+a)(x+b) First: x^2 Outers: bx Inners: ax Last: ab So the product of these two binomials is x^2+bx+ax+ab Which we can simplify as x^2+x(a+b)+ab This is NOT the only way, another way is as below: (x+a)(x+b) Start with the x in x+a and multiply it by both terms in x+b so we have x^2+xb Now do the same with the a in x+a and we have ax+ab Add these all together and you have the same result as you did with the foil method. So why not just use foil? Why have two methods when one is plenty? GOOD QUESTION! The second method can be generalized to trinomials or any other types of polynomial multiplication and the FOIL method can't be.
Why do you use the foil method?
To find the factor of 2 binomials
When do you use foil method?
You use it in math, especially in algebra 1. The F.O.I.L method is like the distributive property basically.
What method do Chinese use to work out multiplication sums?
The Chinese use a method called "multiplication grid" or "Chinese lattice multiplication". It involves creating a grid and filling it in with the digits of the multiplicand and multiplier, then multiplying each digit and summing the results diagonally to get the final product. This method is a visual and systematic way to break down and solve multiplication problems.
How do you do polynomial inequalities?
use pemdas first...
When should you use foil for complex numbers?
when you multiply it with another polynomial
How do you multiply two bionomials?
ONE WORD...FOIL. The FOIL method is a way to multiply binomials. "FOIL" is an acronym to remember a set of rules to perform this multiplication. To FOIL you multiply together all of the following: * F: Firsts * O: Outers * I: Inners * L: Lasts and then you add each of these products as demonstrated in the examples below. Let's take two arbitrary binomials. (x+a)(x+b) First: x^2 Outers: bx Inners: ax Last: ab So the product of these two binomials is x^2+bx+ax+ab Which we can simplify as x^2+x(a+b)+ab This is NOT the only way, another way is as below: (x+a)(x+b) Start with the x in x+a and multiply it by both terms in x+b so we have x^2+xb Now do the same with the a in x+a and we have ax+ab Add these all together and you have the same result as you did with the foil method. So why not just use foil? Why have two methods when one is plenty? GOOD QUESTION! The second method can be generalized to trinomials or any other types of polynomial multiplication and the FOIL method can't be.
Why do you use the foil method?
To find the factor of 2 binomials
When do you use foil method?
You use it in math, especially in algebra 1. The F.O.I.L method is like the distributive property basically.
What is the perimeter of a rectangle with a variable?
you simply just use the FOIL method.:)
What computation method would you use to find 23 x 18?
multiplication
Use the grouping method to express the polynomial below as a product of its factors Write each factor as a polynomial in descending order 6x2 - 13x?
I think something's missing, but the answer is x(6x - 13)
Did LC Tiffany invent the copper foil method for making stained glass pieces?
No. His asst. John La Forge was the first one to use this method.
How do you multiply binomials?
You use the FOIL method. First terms Outer terms Inner terms Last terms.
How do you determine the zeroes of a polynomial function?
In the general case, this is quite tricky. In high school, you learn some simple cases. If the polynomial is of degree 2, you can use the quadratic function. For higher degrees, in some specific cases you can use the methods taught in high school to factor the polynomial. As you might know, once the polynomial is completely factored, it is quite trivial to find the zeros. But in the general case, you need some iterative method, which is more appropriate for a computer. From Wikipedia, article "Polynomial": "Numerical approximations of roots of polynomial equations in one unknown is easily done on a computer by the Jenkins-Traub method, Laguerre's method, Durand-Kerner method or by some other root-finding algorithm." You can read about any of these methods for more information; but don't expect a formula where you just "plug in some numbers"; rather, those are iterative methods, that is, you need to repeat a certain calculation over and over until you get a root of a polynomial with the desired accuracy.
What method do Chinese use to work out multiplication sums?
The Chinese use a method called "multiplication grid" or "Chinese lattice multiplication". It involves creating a grid and filling it in with the digits of the multiplicand and multiplier, then multiplying each digit and summing the results diagonally to get the final product. This method is a visual and systematic way to break down and solve multiplication problems.
What is the answer when you use multiplication?
The answer to a multiplication question is called the "Product".
