_(1).
Complete the paragraph below by filling in the blanks with correct word/s or figure/s which
you can choose from the box below. Each word or figure may be used repeatedly. Write
your answers on your answer sheet.
Factoring is an important process that helps us understand more about mathematical
expressions or equations. Through
you can rewrite your
(2) in a simpler form, and when you apply the factoring (3).
to mathematical expressions or equations, it can yield a lot of useful information. You have
learned in this lesson about factoring perfect square trinomial. This trinomial is a result of
(4) The first term of the trinomial is the square of the (5).
of
the binomial. The second term is the product of the (6).
and (7). of
the binomial which will always be _(8). by (9) The third term of the
trinomial is the (10)
of the (11).
of the binomial. If the
trinomial follows the pattern in squaring a binomial, then it is a (12)___ Το
factor this, you should recognize first, whether the (13). and
(14).
(15)_ After recognizing whether the given trinomial is
a perfect square, then you can proceed to factoring following the pattern
(16).
or
(17).
are
Answers
Given : the paragraph regarding perfect square trinomial
To Find : Fill in the Blanks
Solution:
Through SIMPLIFYING you can rewrite your POLYNOMIAL in a simpler form and when you apply the factoring TECHNIQUE to mathematical expression or equation , it can yield a lot of useful information .
You have learned in the lesson about factoring perfect square trinomial .
The trinomial is a result of SQUARING A BINOMIAL . The first term of the trinomial is Square of FIRST TERM of the binomial.
The second term is the product of FIRST TERM and SECOND TERM of the binomial which will always be MULTIPLIED by TWO .
The Third term of the trinomial is SQUARE of the THIRD TERM of binomial.
If the trinomial follows the pattern in squaring of the binomial then it is a PERFECT SQUARE .
To Factor this you should recognize first whether the FIRST TERM and SECOND TERM are SQUARE.
After recognizing whether the given trinomial is perfect square then you can proceed to factoring following the pattern a² + 2ab + b² = (a + b)² or a² - 2ab + b² = (a- b)² .
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Answer:
1.factoring
2.polynomials
3.technique
4.squaring binomial
5.perfect square
6.first term
7.third term
8.multiplied
9.two
I hope it can help this is just my own answer.