
La Scomposizione mediante prodotti notevoli
Presentation
•
Mathematics
•
10th Grade
•
Practice Problem
•
Medium
Anna Boreatti
Used 3+ times
FREE Resource
6 Slides • 9 Questions
1
La Scomposizione mediante Prodotti Notevoli
by Anna Boreatti
2
SOMMA PER DIFFERENZA
3
Multiple Choice
9x2−y4=
(3x2−y)(3x2+y)
(3x−y2)(3x+y2)
(3x2−y2)(3x2+y2)
4
QUADRATO DI BINOMIO
5
Multiple Choice
25a2+30ab+9b2=
(5a+3b)2
(5a−3b)2
(5a+2b)2
non è lo sviluppo di un quadrato di binomio
6
Multiple Choice
6x2−x4−9=
(x2−3)2
−(x2−3)2
(x2+3)2
−(x2+3)2
7
Multiple Select
x2y2−2xy+1=
(xy−1)2
(xy+1)2
(1−xy)2
−(xy+1)2
8
Multiple Choice
a4+2a2b2+4b4=
(a2+2b2)2
(a2−2b2)2
(a2+4b2)2
il trinomio non è un quadrato di binomio
9
QUADRATO DI TRINOMIO
10
Multiple Choice
9a2+4b2+1−12ab+6a−4b=
(−3a+2b−1)2
(3a−2b−1)2
(3a+2b+1)2
il trinomio non è un quadrato di trinomio
11
Multiple Choice
4a2+4b2+c2+4ab+4ac+4bc=
(2a+2b−c)2
(2a−2b+c)2
(2a+2b+c)2
il trinomio non è un quadrato di trinomio
12
CUBO DI BINOMIO
13
Multiple Choice
x3+3x2+3x+1=
(x−1)3
(x+1)3
(−x−1)3
il quadrinomio non è lo sviluppo del cubo di un binomio
14
Multiple Choice
8a3−6a2b+6ab2−b3=
(2a−b)3
(b−2a)3
(2a+b)3
il quadrinomio non è lo sviluppo del cubo di un binomio
15
Fine....
​
La Scomposizione mediante Prodotti Notevoli
by Anna Boreatti
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