Stelsels - Systems
10g\(\scriptsize \left\{\begin{matrix}x+y=256 \\x-y=56\end{matrix}\right. \)
11g\(\scriptsize \left\{\begin{matrix}\quad x>1 \\\quad y\leq 2 \\x-y\leq 2\end{matrix}\right. \) 12g\(\scriptsize \left\{\begin{matrix}\quad x>1\\ \quad y < 2 \\ x-y \leq 2\end{matrix}\right.\)
13g\(\scriptsize \left\{\begin{matrix} 6x+10y=15\\ 9x+15y=10\end{matrix}\right.\)
14g  x + y = ?
20o\(\scriptsize \left\{\begin{matrix} 3x-5y=3 \\-12x+15y=-11\end{matrix}\right. \)
21o\(\scriptsize \left\{\begin{matrix} 0x+0y =0\\x+y=0 \\ \end{matrix}\right. \)
22o\(\scriptsize \left\{\begin{matrix} 0x+0y=0\\ 0x+0y=0 \end{matrix}\right. \)
23o\(\scriptsize \left\{\begin{matrix} x-2y=1\\\cdots\cdots \end{matrix}\right. \)
24o\(\scriptsize \left\{\begin{matrix} 0x+0y=0\\x=2y\end{matrix}\right. \)
25o\(\scriptsize \left\{\begin{matrix} 3x=0 \\6y=2\end{matrix}\right. \)
26o\(\scriptsize \left\{\begin{matrix} x-y=0\\ y-x=0 \end{matrix}\right. \)
27o\(\scriptsize \left\{\begin{matrix} -2x+3y=5\\ 6x-9y=-15 \end{matrix}\right. \)
28o\(\scriptsize \left\{\begin{matrix} x+4y=15\\2x+8y=15\end{matrix}\right.\)
29o\(\scriptsize \)stelsel_8
30o\(\scriptsize \left\{\begin{matrix} 0x+0y =0\\x+y=0 \\ \end{matrix}\right. \)
31o\(\scriptsize \left\{\begin{matrix} 2x+y=12\\3x+\frac 32{} = 18\end{matrix}\right. \)
32o\(\scriptsize \left\{\begin{matrix}\pi x+\pi y="0" \\-\pi x+\pi^2y=0\end{matrix}\right.\)
33ostelsel_12
34ostelsel_13
35ostelsel_14
36o\(\scriptsize \left\{\begin{matrix}2x+4y=9 \\3x+6y=6\end{matrix}\right.\)
37ostelsel ?
38ostelsel_16
39owelke strijdig
40owelke één oplossing
41ovraagstuk
42o\(\scriptsize \left\{\begin{matrix}3x-5y=32\\2x+4y=3\end{matrix}\right. \)

50r\(\scriptsize \left\{\begin{matrix} |x|+|y|=5\\|xy|=6 \end{matrix}\right. \)
51r waar snijpunt ?
52r x²+y²=255 ∧ x²−y²=63
53r met logaritmen
54r meer dan één opl.
55r GEEN oplossingen
56r afhankelijk-strijdig
57r \(\small \left\{\begin{matrix} mx-my=2 \\2x+(m-3)y=4\end{matrix}\right. \)
58r \(\small \left\{\begin{matrix}ax-2y=2 \\-x+y=b\end{matrix}\right.\)
59r \(\small \left\{\begin{matrix}x+4ky=3 \\-3x+3y=-9\end{matrix}\right.\)
60r stelsel par.vgln. van rechtenieuw




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