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Rang	Thema	Aufgabe	Formatierte Aufgabe
157701	Wandle in Mengen-Notation um	x^2<=36	$x^{2} \leq 36$
157702	Wandle in Mengen-Notation um	x^2-1<0	$x^{2} - 1 < 0$
157703	Wandle in Mengen-Notation um	x^2-x-12<0	$x^{2} - x - 12 < 0$
157704	Wandle in Mengen-Notation um	x^2-3x>0	$x^{2} - 3 x > 0$
157705	Wandle in Mengen-Notation um	x^2-3x-4<0	$x^{2} - 3 x - 4 < 0$
157706	Wandle in Mengen-Notation um	x^2-4x-12>0	$x^{2} - 4 x - 12 > 0$
157707	Wandle in Mengen-Notation um	x^2-4x-5<0	$x^{2} - 4 x - 5 < 0$
157708	Wandle in Mengen-Notation um	\|5x-8\|>7	$\| 5 x - 8 \| > 7$
157709	Wandle in Mengen-Notation um	Logarithmische Basis 4 von x<4	$\log_{4} (x) < 4$
157710	Wandle in Mengen-Notation um	Quadratwurzel von 3x< = Quadratwurzel von 2x+3	$\sqrt{3 x} \leq \sqrt{2 x + 3}$
157711	Wandle in Mengen-Notation um	\|2x-4\|>8	$\| 2 x - 4 \| > 8$
157712	Wandle in Mengen-Notation um	\|3a+2\|+3>=6	$\| 3 a + 2 \| + 3 \geq 6$
157713	Wandle in Mengen-Notation um	\|3x+2\|-3<1	$\| 3 x + 2 \| - 3 < 1$
157714	Wandle in Mengen-Notation um	Quadratwurzel von x>8	$\sqrt{x} > 8$
157715	Wandle in Mengen-Notation um	\|1-2x\|>9	$\| 1 - 2 x \| > 9$
157716	Wandle in Mengen-Notation um	\|2a\|-4<=8	$\| 2 a \| - 4 \leq 8$
157717	Wandle in Mengen-Notation um	\|2x+1\|<13	$\| 2 x + 1 \| < 13$
157718	Wandle in Mengen-Notation um	\|2x-1\|<5	$\| 2 x - 1 \| < 5$
157719	Wandle in Mengen-Notation um	-\|2x-3\|>=-7	$- \| 2 x - 3 \| \geq - 7$
157720	Wandle in Mengen-Notation um	\|x\|<=8	$\| x \| \leq 8$
157721	Wandle in Mengen-Notation um	\|x\|+7<4	$\| x \| + 7 < 4$
157722	Wandle in Mengen-Notation um	\|x\|<=2	$\| x \| \leq 2$
157723	Wandle in Mengen-Notation um	\|7a+2\|+3>=6	$\| 7 a + 2 \| + 3 \geq 6$
157724	Wandle in Mengen-Notation um	\|7a+3\|+1>=9	$\| 7 a + 3 \| + 1 \geq 9$
157725	Wandle in Mengen-Notation um	\|7a+3\|+3>=8	$\| 7 a + 3 \| + 3 \geq 8$
157726	Wandle in Mengen-Notation um	\|x+3\|>5	$\| x + 3 \| > 5$
157727	Wandle in Mengen-Notation um	\|x-2\|<6	$\| x - 2 \| < 6$
157728	Wandle in Mengen-Notation um	\|x-2\|>=6	$\| x - 2 \| \geq 6$
157729	Wandle in Mengen-Notation um	\|x\|>10	$\| x \| > 10$
157730	Wandle in Mengen-Notation um	\|x\|>12	$\| x \| > 12$
157731	Wandle in Mengen-Notation um	\|x\|>4	$\| x \| > 4$
157732	Wandle in Mengen-Notation um	5(x^2-1)>24x	$5 (x^{2} - 1) > 24 x$
157733	Wandle in Mengen-Notation um	4x<=24	$4 x \leq 24$
157734	Wandle in Mengen-Notation um	-5x<=25	$- 5 x \leq 25$
157735	Wandle in Mengen-Notation um	5-y>4	$5 - y > 4$
157736	Wandle in Mengen-Notation um	4\|2a-3\|-7<9	$4 \| 2 a - 3 \| - 7 < 9$
157737	Wandle in Mengen-Notation um	4-3x<-2	$4 - 3 x < - 2$
157738	Wandle in Mengen-Notation um	15(x^2-1)>16x	$15 (x^{2} - 1) > 16 x$
157739	Wandle in Mengen-Notation um	-2(x+3)<4	$- 2 (x + 3) < 4$
157740	Wandle in Mengen-Notation um	2\|2x-2\|>20	$2 \| 2 x - 2 \| > 20$
157741	Wandle in Mengen-Notation um	\|x-3\|>2	$\| x - 3 \| > 2$
157742	Wandle in Mengen-Notation um	\|x-4\|>=3	$\| x - 4 \| \geq 3$
157743	Wandle in Mengen-Notation um	\|x-7\|>3	$\| x - 7 \| > 3$
157744	Wandle in Mengen-Notation um	-3<=y<-1	$- 3 \leq y < - 1$
157745	Wandle in Mengen-Notation um	3(x-2)<18	$3 (x - 2) < 18$
157746	Wandle in Mengen-Notation um	-2<x	$- 2 < x$
157747	Wandle in Mengen-Notation um	-2x<10	$- 2 x < 10$
157748	Wandle in Mengen-Notation um	2x-3<5	$2 x - 3 < 5$
157749	y의 함수로 표현하기	y = square root of x-2	$y = \sqrt{x - 2}$
157750	y의 함수로 표현하기	y=2/3x-3	$y = \frac{2}{3} x - 3$
157751	y의 함수로 표현하기	y+4=0	$y + 4 = 0$
157752	y의 함수로 표현하기	x=2y	$x = 2 y$
157753	y의 함수로 표현하기	x=-3y^2	$x = - 3 y^{2}$
157754	y의 함수로 표현하기	-3(y-2)^(2/3)+29=-19	$- 3 {(y - 2)}^{\frac{2}{3}} + 29 = - 19$
157755	y의 함수로 표현하기	-3x^2+y^2=2	$- 3 x^{2} + y^{2} = 2$
157756	y의 함수로 표현하기	x^2+y^2-4=0	$x^{2} + y^{2} - 4 = 0$
157757	x의 함수로 표현하기	y=x^7	$y = x^{7}$
157758	x의 함수로 표현하기	y=x-7	$y = x - 7$
157759	x의 함수로 표현하기	y-2=4(x-3)	$y - 2 = 4 (x - 3)$
157760	x의 함수로 표현하기	y-7x^2=6	$y - 7 x^{2} = 6$
157761	x의 함수로 표현하기	y-9x^2=6	$y - 9 x^{2} = 6$
157762	x의 함수로 표현하기	y-x-4=0	$y - x - 4 = 0$
157763	x의 함수로 표현하기	y=x^2+4x+3	$y = x^{2} + 4 x + 3$
157764	x의 함수로 표현하기	y=3x+2	$y = 3 x + 2$
157765	x의 함수로 표현하기	y=-3x-2	$y = - 3 x - 2$
157766	x의 함수로 표현하기	y=3x-2	$y = 3 x - 2$
157767	x의 함수로 표현하기	y=4x-5	$y = 4 x - 5$
157768	x의 함수로 표현하기	y=5x^2	$y = 5 x^{2}$
157769	x의 함수로 표현하기	y=-5x+3	$y = - 5 x + 3$
157770	x의 함수로 표현하기	y=-4x+1	$y = - 4 x + 1$
157771	x의 함수로 표현하기	y=4^x	$y = 4^{x}$
157772	Löse unter Verwendung einer erweiterten Matrix	x+y+z=1100x-2y-z=-5002x+3y+2z=2600	$x + y + z = 1100 x - 2 y - z = - 5002 x + 3 y + 2 z = 2600$
157773	y의 함수로 표현하기	y=3x-4	$y = 3 x - 4$
157774	y의 함수로 표현하기	y=-4x+2	$y = - 4 x + 2$
157775	y의 함수로 표현하기	y=5x+2	$y = 5 x + 2$
157776	y의 함수로 표현하기	y=x^2-6x+10	$y = x^{2} - 6 x + 10$
157777	y의 함수로 표현하기	y=x+2	$y = x + 2$
157778	y의 함수로 표현하기	y-34=x(x-12)	$y - 34 = x (x - 12)$
157779	Wandle in Mengen-Notation um	(x^2+x-12)/(x+1)>=0	$\frac{x^{2} + x - 12}{x + 1} \geq 0$
157780	Wandle in Mengen-Notation um	(x+3)(x+1)>0	$(x + 3) (x + 1) > 0$
157781	Wandle in Mengen-Notation um	(-7,8]	$(- 7, 8]$
157782	Wandle in Mengen-Notation um	(-8,1]	$(- 8, 1]$
157783	Wandle in Mengen-Notation um	(-8,-4]	$(- 8, - 4]$
157784	Wandle in Mengen-Notation um	(-5,2)	$(- 5, 2)$
157785	Wandle in Mengen-Notation um	(-5,3)	$(- 5, 3)$
157786	Wandle in Mengen-Notation um	4/(x-2)>=2	$\frac{4}{x - 2} \geq 2$
157787	Wandle in Mengen-Notation um	[-7,-2)	$[- 7, - 2)$
157788	Wandle in Mengen-Notation um	[-3,-2]	$[- 3, - 2]$
157789	Wandle in Mengen-Notation um	[-4,7)	$[- 4, 7)$
157790	Wandle in Mengen-Notation um	[-4,-1)	$[- 4, - 1)$
157791	Wandle in Mengen-Notation um	(x+5)(x+1)>0	$(x + 5) (x + 1) > 0$
157792	Wandle in Mengen-Notation um	(x+5)(x+2)>0	$(x + 5) (x + 2) > 0$
157793	Wandle in Mengen-Notation um	(x-1)(x+4)<=0	$(x - 1) (x + 4) \leq 0$
157794	Wandle in Mengen-Notation um	(x-10)/x<1	$\frac{x - 10}{x} < 1$
157795	Wandle in Mengen-Notation um	[0,9]	$[0, 9]$
157796	Wandle in Mengen-Notation um	(x-4)(x+6)>0	$(x - 4) (x + 6) > 0$
157797	Wandle in Mengen-Notation um	[-1,infinity) union (0,infinity)	$[- 1, \infty) \cup (0, \infty)$
157798	Wandle in Mengen-Notation um	(0,8)	$(0, 8)$
157799	Wandle in Mengen-Notation um	1/6(x-15)<x+20	$\frac{1}{6} (x - 15) < x + 20$
157800	Wandle in Mengen-Notation um	1/(x+10)>0	$\frac{1}{x + 10} > 0$