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Rang	Thema	Aufgabe	Formatierte Aufgabe
94301	M 구하기	F=(GMn)/(R^2)	$F = \frac{G M n}{R^{2}}$
94302	Wende die Quadratformel an	-0.3x^2+2.1x+6	$- 0.3 x^{2} + 2.1 x + 6$
94303	m 구하기	41-8m=57	$41 - 8 m = 57$
94304	Wende die Quadratformel an	48+32x-16x^2	$48 + 32 x - 16 x^{2}$
94305	n 구하기	\|-2n+6\|=6	$\| - 2 n + 6 \| = 6$
94306	n 구하기	2/3+n+6=3/4	$\frac{2}{3} + n + 6 = \frac{3}{4}$
94307	n 구하기	8^(n+1)=3	$8^{n + 1} = 3$
94308	Wende die Quadratformel an	-16t^2+29t-12	$- 16 t^{2} + 29 t - 12$
94309	n 구하기	logarithmische Basis 7 von n=2/3* logarithmische Basis 7 von 8	$\log_{7} (n) = \frac{2}{3} \cdot \log_{7} (8)$
94310	Stelle graphisch dar	y<=2x-1	$y \leq 2 x - 1$
94311	Wende die Quadratformel an	x^2+16x+9=0	$x^{2} + 16 x + 9 = 0$
94312	m 구하기	2-5\|5m-5\|=-73	$2 - 5 \| 5 m - 5 \| = - 73$
94313	m 구하기	3(3m-2)=2(3m+3)	$3 (3 m - 2) = 2 (3 m + 3)$
94314	Wende die Quadratformel an	2x+x^2-21	$2 x + x^{2} - 21$
94315	m 구하기	2(5m+4)=2(3m-10)	$2 (5 m + 4) = 2 (3 m - 10)$
94316	m 구하기	logarithmische Basis 4 von m-3+ logarithmische Basis 4 von m+3=2	$\log_{4} (m - 3) + \log_{4} (m + 3) = 2$
94317	m 구하기	(m-13)/2=-8	$\frac{m - 13}{2} = - 8$
94318	Wende die Quadratformel an	x^2-3x-14	$x^{2} - 3 x - 14$
94319	x 구하기	7-6(1-x)<=6	$7 - 6 (1 - x) \leq 6$
94320	Wende die Quadratformel an	-16t^2+84t+72	$- 16 t^{2} + 84 t + 72$
94321	m 구하기	4m<=-8	$4 m \leq - 8$
94322	l 구하기	8lw=v	$8 l w = v$
94323	Wende die Quadratformel an	x^2+15x+24	$x^{2} + 15 x + 24$
94324	l 구하기	4lw=v	$4 l w = v$
94325	Wende die Quadratformel an	48+32t-16t^2	$48 + 32 t - 16 t^{2}$
94326	k 구하기	k=8k+28	$k = 8 k + 28$
94327	k 구하기	p=k+n+m	$p = k + n + m$
94328	q 구하기	q/5=41	$\frac{q}{5} = 41$
94329	Wende die Quadratformel an	3x-9x^2+10	$3 x - 9 x^{2} + 10$
94330	q 구하기	15+q/6=-21	$15 + \frac{q}{6} = - 21$
94331	Wende die Quadratformel an	x^2-4x-40	$x^{2} - 4 x - 40$
94332	q 구하기	3+5q=9+4q	$3 + 5 q = 9 + 4 q$
94333	Wende die Quadratformel an	-0.1x^2+1.2x+6	$- 0.1 x^{2} + 1.2 x + 6$
94334	q 구하기	-4p+3q=-6	$- 4 p + 3 q = - 6$
94335	r 구하기	12=-r-11	$12 = - r - 11$
94336	p 구하기	A=pe^(rt)	$A = p e^{r t}$
94337	p 구하기	-40=-5p	$- 40 = - 5 p$
94338	p 구하기	-6p+7=3(2p-3)-4(-10+4p)	$- 6 p + 7 = 3 (2 p - 3) - 4 (- 10 + 4 p)$
94339	Wende die Quadratformel an	-16t^2+70t-65	$- 16 t^{2} + 70 t - 65$
94340	Vereinfache	3 Kubikwurzel von 3	$3 \sqrt[3]{3}$
94341	Wende die Quadratformel an	14x^2+42x+70	$14 x^{2} + 42 x + 70$
94342	P 구하기	P=(R-C)/n	$P = \frac{R - C}{n}$
94343	Wende die Quadratformel an	-0.1x^2+90x-8000	$- 0.1 x^{2} + 90 x - 8000$
94344	p 구하기	1/2p=3/5p+3/2	$\frac{1}{2} p = \frac{3}{5} p + \frac{3}{2}$
94345	n 구하기	d=4m+7n	$d = 4 m + 7 n$
94346	P 구하기	(PV)/theta=(pv)/t	$\frac{P V}{θ} = \frac{p v}{t}$
94347	n 구하기	8+(3n)/12=13	$8 + \frac{3 n}{12} = 13$
94348	n 구하기	-6e^(8n+8)-3=-23	$- 6 e^{8 n + 8} - 3 = - 23$
94349	n 구하기	60=6(6-2n)	$60 = 6 (6 - 2 n)$
94350	Wende die Quadratformel an	x^2+4x-13	$x^{2} + 4 x - 13$
94351	n 구하기	7\|n\|=56	$7 \| n \| = 56$
94352	n 구하기	7(1+5n)+6(1+4n)=13	$7 (1 + 5 n) + 6 (1 + 4 n) = 13$
94353	n 구하기	n/2-(2n)/16=3/8	$\frac{n}{2} - \frac{2 n}{16} = \frac{3}{8}$
94354	Wende die Quadratformel an	12x^2-228x+740	$12 x^{2} - 228 x + 740$
94355	g 구하기	1/r+1/q=1/g	$\frac{1}{r} + \frac{1}{q} = \frac{1}{g}$
94356	Vereinfache	(4g^10)^4	${(4 g^{10})}^{4}$
94357	g 구하기	p=2g+2m	$p = 2 g + 2 m$
94358	Wende die Quadratformel an	-0.1x^2+70x-12000	$- 0.1 x^{2} + 70 x - 12000$
94359	g 구하기	A=gm	$A = g m$
94360	g 구하기	5(2-g)=0	$5 (2 - g) = 0$
94361	g 구하기	2(g-h)=b+4	$2 (g - h) = b + 4$
94362	g 구하기	1.12+1.25g=8.62	$1.12 + 1.25 g = 8.62$
94363	g 구하기	g(-1)=-1	$g (- 1) = - 1$
94364	Wende die Quadratformel an	x^2-4x+19	$x^{2} - 4 x + 19$
94365	Wende die Quadratformel an	2x^2-8x-5	$2 x^{2} - 8 x - 5$
94366	c 구하기	f=32+9/5c	$f = 32 + \frac{9}{5} c$
94367	C 구하기	C=5/9*(68-32)	$C = \frac{5}{9} \cdot (68 - 32)$
94368	Wende die Quadratformel an	-16x^2+128x+144	$- 16 x^{2} + 128 x + 144$
94369	C 구하기	C=5/9*(59-32)	$C = \frac{5}{9} \cdot (59 - 32)$
94370	d 구하기	pi/(d+b)=g/d	$\frac{π}{d + b} = \frac{g}{d}$
94371	b 구하기	4(b-2)=2(5-b)	$4 (b - 2) = 2 (5 - b)$
94372	Wende die Quadratformel an	16t^2-35t+18	$16 t^{2} - 35 t + 18$
94373	B 구하기	A=(h(B+b))/2	$A = \frac{h (B + b)}{2}$
94374	Wende die Quadratformel an	-16x^2+27x-10	$- 16 x^{2} + 27 x - 10$
94375	b 구하기	a=1/8*(b+c-d)	$a = \frac{1}{8} \cdot (b + c - d)$
94376	Wende die Quadratformel an	-4.9x^2+28.7x+4.2	$- 4.9 x^{2} + 28.7 x + 4.2$
94377	b 구하기	a=b+c	$a = b + c$
94378	b 구하기	10b-45=3(b-15)	$10 b - 45 = 3 (b - 15)$
94379	b 구하기	Logarithmische Basis b von 16=2	$\log_{b} (16) = 2$
94380	Wende die Quadratformel an	0.014x^2-1.19x+28.24	$0.014 x^{2} - 1.19 x + 28.24$
94381	b 구하기	2a=b-c(b/3-4)	$2 a = b - c (\frac{b}{3} - 4)$
94382	c 구하기	A=2/3*(b+c)	$A = \frac{2}{3} \cdot (b + c)$
94383	c 구하기	9-c=-13	$9 - c = - 13$
94384	Wende die Quadratformel an	5t^2-30t+10	$5 t^{2} - 30 t + 10$
94385	Vereinfache	12/( Quadratwurzel von 7+2)	$\frac{12}{\sqrt{7} + 2}$
94386	x 구하기	x=11 Quadratwurzel von x	$x = 11 \sqrt{x}$
94387	c 구하기	c+2c+12=75	$c + 2 c + 12 = 75$
94388	Wende die Quadratformel an	x^2-x/3-44/3	$x^{2} - \frac{x}{3} - \frac{44}{3}$
94389	c 구하기	10=c/3-4+c/6	$10 = \frac{c}{3} - 4 + \frac{c}{6}$
94390	c 구하기	3c-4c+1=5c+2+3	$3 c - 4 c + 1 = 5 c + 2 + 3$
94391	Wende die Quadratformel an	-0.01x^2+0.5x+6.1	$- 0.01 x^{2} + 0.5 x + 6.1$
94392	c 구하기	3c-8c+7=-18	$3 c - 8 c + 7 = - 18$
94393	Wende die Quadratformel an	4x^2-6x-1	$4 x^{2} - 6 x - 1$
94394	Wandle in reguläre Notation um	9.82*10^-4	$9.82 \cdot 10^{- 4}$
94395	c 구하기	3-8c=35	$3 - 8 c = 35$
94396	Wandle in reguläre Notation um	7.2*10^-2	$7.2 \cdot 10^{- 2}$
94397	c 구하기	4(2+3c)=56	$4 (2 + 3 c) = 56$
94398	Wandle in reguläre Notation um	1.98*10^-8	$1.98 \cdot 10^{- 8}$
94399	b2 구하기	A=1/2*(h(a+d))	$A = \frac{1}{2} \cdot (h (a + d))$
94400	Wandle in reguläre Notation um	9.999*10^-9	$9.999 \cdot 10^{- 9}$