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how to factorise 100x^2- 80x + 16?
is it infactorable? how will I know whether it can be factored or not?
thanks in advance.
10 Answers
- Pi R SquaredLv 71 decade agoFavorite Answer
Hi,
100x² - 80x + 16 =
Factor out the GCF of 4 first.
4(25x² - 20x + 4) =
Now factor the trinomial.
4(5x - 2)(5x - 2) or 4(5x - 2)² <==ANSWER
I hope that helps!! :-)
- Scorpio9Lv 71 decade ago
Answer :
It is very factorable! See the solution below :
100x^2 - 80x + 16
= (10x - 4)(10x - 4)
= (10x - 4)^2
- Jun AgrudaLv 71 decade ago
100x² - 80x + 16 = 0
x² - 4/5x = - 4/25
x² - 2/5x = - 4/25 + (- 2/5)²
x² - 2/5x = - 4/25 + 4/25
(x - 2/5)² = 0
x - 2/5 = 0
Answer: 4(5x - 2)² OR 4(5x - 2)(5x - 2)
Checking:
= 4([5x - 2][5x - 2])
= 4(25x² - 10x - 10x + 4)
= 4(25x² - 20x + 4)
= 100x² - 80x + 16
- An ESL LearnerLv 71 decade ago
100x^2 - 80x + 16
= 4(25x^2 - 20x + 4)
= 4(25x^2 - 10x - 10x + 4)
= 4[(25x^2 - 10x) - (10x - 4)]
= 4[5x(5x - 2) - 2(5x - 2)]
= 4(5x - 2)(5x - 2)
= 4(5x - 2)^2
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- Anonymous1 decade ago
(10x-4)(10x-4)
=D