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Factoring polynomials
Factoring polynomials is done in pretty much the similar manner. We determine all of the terms which were multiplied together to obtain the given polynomial. Then we try to factor each of the terms we found in the first step. This continues till we just can't factor anymore.
Completely factored polynomial
While we can't do any more factoring we will say that the polynomial is completely factored.
Here are some examples.
x2 -16 = ( x + 4) ( x - 4)
It is completely factored as neither of the two factors on the right can be factored further.
Similarly
x4 -16 = ( x2 + 4)( x2 - 4)
is not completely factored as the second factor can be factored further. Notice that the first factor is completely factored. Here is the complete factorization of this polynomial.
x4 -16 = ( x2 + 4)( x + 2)( x - 2)
The reason of this section is to familiarize ourselves along several techniques for factoring polynomials.
Here is not too much to this section. We're here going to work an illustration to exemplify how Laplace transforms can be used to solve systems of differential equations. Illus
If 3200 sweets cost 30 US Dollars how much will 13,500 sweets cost ?
199456-9029763
(2a+8b)
1. What is the probability that the two beverages will be of the same kind? 2. What is the probability that the two beverages will be different? 3. What is the probability
1/a+b+x =1/a+1/b+1/x a+b ≠ 0 Ans: 1/a+b+x =1/a+1/b+1/x => 1/a+b+x -1/x = +1/a +1/b ⇒ x - ( a + b + x )/ x ( a + b + x ) = + a + b/ ab ⇒
how to express 15/4 into percentage
What do you mean by value delivery
The Definite Integral Area under a Curve If there exists an irregularly shaped curve, y = f(x) then there is no formula to find out
Class limits These are numerical values, which limits uq extended of a given class that is all the observations in a provided class are expected to fall in the interval which
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