Team 1
0
Team 2
0
Teams
Name
Score
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
Loading
×
trap
No points!
Oops!
×
gift
Win 15 points!
Okay!
×
fairy
Take points!
5
10
15
20
25
×
banana
Go to last place!
Oops!
20
×
Divideix x5 +1 entre x3+x2+2x -5
Quocient= x2 - x - 1 i Residu = 8x2 - 3x -4
Oops!
Check
Okay!
Check
15
×
Calcula el residu de la divisiรณ sense fer-la: (x4 + 5x3 - 3x2 + 6x -5 ) : ( x + 2 )
Residu= -53
Oops!
Check
Okay!
Check
20
×
Divideix 3x5 - 4x3 +2x -3 entre x2 + 2x -3
Quocient: 3x3-6x2+17x - 52 i Residu= 157x -159
Oops!
Check
Okay!
Check
15
×
รs x = - 3 arrel de x3 - 4x2 + x -6 ?
No รฉs arrel
Oops!
Check
Okay!
Check
15
×
Quรจ รฉs una arrel del polinomi?
el valor de x que fa que el residu sigui 0.
Oops!
Check
Okay!
Check
15
×
Troba k perquรจ la divisiรณ sigui exacta (-3x4 + 2x3 - x2 + 2x - k) : ( x - 1 )
k = 0
Oops!
Check
Okay!
Check
20
×
Suma 2xy - 3 + 5xy +4
7xy +1
Oops!
Check
Okay!
Check
15
×
Troba el valor de k perquรจ la divisiรณ sigui exacta ( - x3 + kx2 + 3x - 6 ) : ( x + 3 )
k = 4/3
Oops!
Check
Okay!
Check
15
×
Com ha de ser el divisor en la rega de Ruffini?
( x + a ) o bรฉ ( x - a )
Oops!
Check
Okay!
Check
15
×
Troba el valor de k perquรจ la divisiรณ sigui exacta ( 2x3 + x2 + kx - 5 ) : ( x + 1 )
k= - 6
Oops!
Check
Okay!
Check
15
×
Divideix - x6 + x5 -3x3 + 2x + 1 entre ( x+2 )
C( x )= -x5 + 3x4 -6x3 + 9x2 - 18x + 38 i R(x ) = -75
Oops!
Check
Okay!
Check
×
boom
Lose 50 points!
Oops!
×
shark
Other team loses 25 points!
Okay!
×
shark
Other team loses 20 points!
Okay!
×
baam
Lose 15 points!
Oops!
15
×
Diges el nombre de termes, les variables, terme independent i grau del polinomi: 2xy -5xyz-2
3 termes, variables: x, y, z terme independent: -2 i grau 3
Oops!
Check
Okay!
Check
15
×
Troba el valor de k perquรจ la divisiรณ sigui exacta ( 4x2 + kx + 10 ) : ( x - 2 )
K= -13
Oops!
Check
Okay!
Check
×
eraser
Reset score!
Oops!
×
shark
Other team loses 25 points!
Okay!
×
rocket
Go to first place!
Okay!
×
thief
Give points!
5
10
15
20
25
×
Restart
Review
Join for Free
;
Your experience on this site will be improved by allowing cookies.
Allow cookies