Rovnice
3x = 11 + 1
x=?x = 4
x + y = 10
x = 6 + y
y = 2
x = 8
9h + 21
3(3h + 7)
6x / 4
3x / 2
x / 2 = 6
x = 12
3x/8 + 5 = x
x = 8
2c = 5c − 18
d + c = −1
c = 6
d = −7
a² − 121
(a − 11)(a + 11)
(a² − 81) / (4a + 36)
(a − 9) / 4
x / 5 = 3
x = 15
3x/6 + x/6 = 2
x = 3
5x − 7y = 35
7(3x − 2y) = 35
x = 7
y = 0
k² + 4k + 1
Nemá řešení
(x² − 81) / (3x − 27)
(x + 9) / 3
x / 4 + 2 = 6
x = 16
12 / 5 = 18m
m = 2/15
(x + 2) / 7 = y / 14
x/3 + y/2 = 2
x = 2
y = 8
16m² + 56mn + 49
(4m + 7n)²
(3x² − 6x) / (12x(x − 2))
1 / 4
x / 3 − 2 = 4
x = 18
0.6f = 12
f = 20
x = 3y
x + 2 = 2(y + 2)
x = 6
y = 2
24a³b² + 52ab³
4ab²(6a² + 13b)
(18wz² + 24w²z²) / (9w²z² − 12wz²)
2(w + 4) / (3w − 4)
(3x - 2)/5 + (4x + 7)/8 - (2x - 5)/6 = (5x + 1)/10 + (x - 3)/12
x = -175/22