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Rang	Thema	Aufgabe	Formatierte Aufgabe
15501	Vereinfache	sin(150)^2+cos(30)^2	$\sin^{2} (150) + \cos^{2} (30)$
15502	Vereinfache	sin(3t)^2+cos(3t)^2	$\sin^{2} (3 t) + \cos^{2} (3 t)$
15503	Vereinfache	sin(45)^2+cos(60)^2	$\sin^{2} (45) + \cos^{2} (60)$
15504	Vereinfache	sin(65)^2+cos(65)^2	$\sin^{2} (65) + \cos^{2} (65)$
15505	Vereinfache	sin(60)^2-cos(45)^2-sin(30)^2	$\sin^{2} (60) - \cos^{2} (45) - \sin^{2} (30)$
15506	Vereinfache	sin(90)^2+cos(90)^2	$\sin^{2} (90) + \cos^{2} (90)$
15507	Vereinfache	(sin(a))/(tan(a))	$\frac{\sin (a)}{\tan (a)}$
15508	Vereinfache	(sin(a))/(1+cos(a))+(1+cos(a))/(sin(a))	$\frac{\sin (a)}{1 + \cos (a)} + \frac{1 + \cos (a)}{\sin (a)}$
15509	Vereinfache	(sin(52))/(x/380)	$\frac{\sin (52)}{\frac{x}{380}}$
15510	Vereinfache	(sin(5x)-sin(3x))/(sin(5x)+sin(3x))	$\frac{\sin (5 x) - \sin (3 x)}{\sin (5 x) + \sin (3 x)}$
15511	Vereinfache	(sin(2x))/(sin(x))-(cos(2x))/(cos(x))	$\frac{\sin (2 x)}{\sin (x)} - \frac{\cos (2 x)}{\cos (x)}$
15512	Vereinfache	(sin(2x))/(3x)	$\frac{\sin (2 x)}{3 x}$
15513	Vereinfache	sin(30)^2*cos(180)+tan(0)-cot(-45)	$\sin^{2} (30) \cdot \cos (180) + \tan (0) - \cot (- 45)$
15514	Vereinfache	(sin(2y))/(1+cos(2y))	$\frac{\sin (2 y)}{1 + \cos (2 y)}$
15515	Vereinfache	(sin(3x)cot(5x))/(xcot(4x))	$\frac{\sin (3 x) \cot (5 x)}{x \cot (4 x)}$
15516	Vereinfache	(sin(2x))/(cos(3x))	$\frac{\sin (2 x)}{\cos (3 x)}$
15517	Vereinfache	(sin(t))/(csc(t))+(cos(t))/(sec(t))	$\frac{\sin (t)}{\csc (t)} + \frac{\cos (t)}{\sec (t)}$
15518	Vereinfache	(sin(a+b))/(cos(a)cos(b))	$\frac{\sin (a + b)}{\cos (a) \cos (b)}$
15519	Vereinfache	(sin(y))/(1-cos(y))	$\frac{\sin (y)}{1 - \cos (y)}$
15520	Vereinfache	(sin(x+y))/(sin(x-y))	$\frac{\sin (x + y)}{\sin (x - y)}$
15521	Vereinfache	(sin(-x)cot(x))/(sin(pi/2-x))	$\frac{\sin (- x) \cot (x)}{\sin (\frac{π}{2} - x)}$
15522	Vereinfache	(sin(y)+1)/(csc(y)+1)	$\frac{\sin (y) + 1}{\csc (y) + 1}$
15523	Vereinfache	arcsin(-0.24)	$\arcsin (- 0.24)$
15524	Vereinfache	(sin(x))/(csc(x)-cot(x))	$\frac{\sin (x)}{\csc (x) - \cot (x)}$
15525	Vereinfache	(sin(x)+sin(3x))/(2sin(2x))	$\frac{\sin (x) + \sin (3 x)}{2 \sin (2 x)}$
15526	Vereinfache	(sin(x))/(csc(x))+cos(x)^2	$\frac{\sin (x)}{\csc (x)} + \cos^{2} (x)$
15527	Vereinfache	(sin(x))/(cot(x))+cos(x)	$\frac{\sin (x)}{\cot (x)} + \cos (x)$
15528	Vereinfache	(sin(x))/(cos(x))*sin(x)	$\frac{\sin (x)}{\cos (x)} \cdot \sin (x)$
15529	Vereinfache	(sin(x)+2sin(x)cos(x))/(2+cos(x)-2sin(x)^2x)	$\frac{\sin (x) + 2 \sin (x) \cos (x)}{2 + \cos (x) - 2 \sin^{2} (x) x}$
15530	Z 구하기	14(1-cos(x))=sin(x)^2	$14 (1 - \cos (x)) = \sin^{2} (x)$
15531	z 구하기	2sin(z)^2-5cos(z)+1=0	$2 \sin^{2} (z) - 5 \cos (z) + 1 = 0$
15532	Z 구하기	18=4(x)	$18 = 4 (x)$
15533	? 구하기	2cos(theta)=1	$2 \cos (θ) = 1$
15534	Z 구하기	2sin(2x)-3sin(x)	$2 \sin (2 x) - 3 \sin (x)$
15535	z 구하기	sin(z)^2=3/4	$\sin^{2} (z) = \frac{3}{4}$
15536	Solve for θ in Radians	2sin(theta)^2-3sin(theta)+1=0	$\sin (2 x) \cos (5 x) - \sin (5 x) \cos (2 x)$
15537	Stelle graphisch dar	y=-1+6cos((2pi)/7*(x-5))	$y = - 1 + 6 \cos (\frac{2 π}{7} \cdot (x - 5))$
15538	Den trigonometrischen Ausdruck ausmultiplizieren	tan(theta)	$\tan (θ)$
15539	Rechne von Radiant in Grad um	(6pi)/7	$\frac{6 π}{7}$
15540	Z 구하기	r=5sin(x)	$r = 5 \sin (x)$
15541	Z 구하기	csc(theta)=-3	$\csc (θ) = - 3$
15542	Z 구하기	cos(x)+10sec(x)=7	$\cos (x) + 10 \sec (x) = 7$
15543	y 구하기	y=cot(x)	$y = \cot (x)$
15544	y1 구하기	y-a=m(x-b)	$y - a = m (x - b)$
15545	Ermittle den exakten Wert	arctan( Quadratwurzel von 3)	$\arctan (\sqrt{3})$
15546	y 구하기	y=3f(x)	$y = 3 f (x)$
15547	Rechne von Radiant in Grad um	6pi	$6 π$
15548	y 구하기	y=csc(x)	$y = \csc (x)$
15549	y 구하기	y=4cos(4pix)	$y = 4 \cos (4 π x)$
15550	Y 구하기	y^2=9x	$y^{2} = 9 x$
15551	y 구하기	9/7y-14=-5	$\frac{9}{7} y - 14 = - 5$
15552	y 구하기	9/(y^2-9)-5/(y+3)=4/(y-3)	$\frac{9}{y^{2} - 9} - \frac{5}{y + 3} = \frac{4}{y - 3}$
15553	y 구하기	e^(y+6)=8	$e^{y + 6} = 8$
15554	y 구하기	3 Quadratwurzel von x+4y=0	$3 \sqrt{x} + 4 y = 0$
15555	y 구하기	4y=12x-3	$4 y = 12 x - 3$
15556	y 구하기	y = square root of x	$y = \sqrt{x}$
15557	y 구하기	4x-8y=10	$4 x - 8 y = 10$
15558	Bestimme den Referenzwinkel	(6pi)/7	$\frac{6 π}{7}$
15559	y 구하기	y=3-2cos(x)	$y = 3 - 2 \cos (x)$
15560	y 구하기	y=x^3-3x^2+2x	$y = x^{3} - 3 x^{2} + 2 x$
15561	x 구하기	tan(28)=x/5280	$\tan (28) = \frac{x}{5280}$
15562	x 구하기	tan(x/2)cos(x)=24/25	$\tan (\frac{x}{2}) \cos (x) = \frac{24}{25}$
15563	Berechne	tan((13pi)/4)	$\tan (\frac{13 π}{4})$
15564	x 구하기	tan(3x)=( Quadratwurzel von 3)/3	$\tan (3 x) = \frac{\sqrt{3}}{3}$
15565	x 구하기	sin(x)cos(x)=-( Quadratwurzel von 3)/4	$\sin (x) \cos (x) = - \frac{\sqrt{3}}{4}$
15566	Berechne	sin(-240)	$\sin (- 240)$
15567	x 구하기	sin(x)-tan(x)=0	$\sin (x) - \tan (x) = 0$
15568	x 구하기	sin(x+pi/6)+sin(x-pi/6)=0	$\sin (x + \frac{π}{6}) + \sin (x - \frac{π}{6}) = 0$
15569	x 구하기	tan(x)+1=sec(x)	$\tan (x) + 1 = \sec (x)$
15570	x 구하기	tan(80)=12/x	$\tan (80) = \frac{12}{x}$
15571	x 구하기	tan(x)=3/5	$\tan (x) = \frac{3}{5}$
15572	x 구하기	tan(x)=9	$\tan (x) = 9$
15573	x 구하기	x=arcsin(0.5)	$x = \arcsin (0.5)$
15574	Berechne	cot(-pi/6)	$\cot (- \frac{π}{6})$
15575	x 구하기	sin(45)=x	$\sin (45) = x$
15576	Berechne	tan(arcsin(-4/5))	$\tan (\arcsin (- \frac{4}{5}))$
15577	x 구하기	sin(x)=a	$\sin (x) = a$
15578	x 구하기	sin(x) = square root of 3	$\sin (x) = \sqrt{3}$
15579	Ermittle Amplitude, Periode und Phasenverschiebung	y=2sin(2x-pi)	$y = 2 \sin (2 x - π)$
15580	x 구하기	sin(2x)-( Quadratwurzel von 3)/2=0	$\sin (2 x) - \frac{\sqrt{3}}{2} = 0$
15581	x 구하기	sin(0.1682)=x	$\sin (0.1682) = x$
15582	Bestimme den Referenzwinkel	7pi	$7 π$
15583	x 구하기	sin(2x-pi)=y	$\sin (2 x - π) = y$
15584	Berechne	10*sin(30)	$10 \cdot \sin (30)$
15585	x 구하기	x=(50.8sin(30))/79	$x = \frac{50.8 \sin (30)}{79}$
15586	x 구하기	x-pi/6=0	$x - \frac{π}{6} = 0$
15587	x 구하기	x=(7pi)/12+2pi	$x = \frac{7 π}{12} + 2 π$
15588	x 구하기	x=7 Quadratwurzel von 2	$x = 7 \sqrt{2}$
15589	Berechne	sin(-(5pi)/4)	$\sin (- \frac{5 π}{4})$
15590	x 구하기	x^4-10x^2+16=0	$x^{4} - 10 x^{2} + 16 = 0$
15591	x 구하기	x(x-20)+3(x-20)=0	$x (x - 20) + 3 (x - 20) = 0$
15592	x 구하기	x+1/7=-2/5	$x + \frac{1}{7} = - \frac{2}{5}$
15593	x 구하기	x=17/(cos(51))	$x = \frac{17}{\cos (51)}$
15594	y 구하기	2^y=x	$2^{y} = x$
15595	y 구하기	-2/3y=12	$- \frac{2}{3} y = 12$
15596	x 구하기	x-pi/4=pi	$x - \frac{π}{4} = π$
15597	y 구하기	(6+y)(2y-1)=0	$(6 + y) (2 y - 1) = 0$
15598	x 구하기	y=(x+7)/(24- Quadratwurzel von x^2-49)	$y = \frac{x + 7}{24 - \sqrt{x^{2} - 49}}$
15599	x 구하기	2sin(x)cos(x) = square root of 3sin(x)	$2 \sin (x) \cos (x) = \sqrt{3} \sin (x)$
15600	Ermittle Amplitude, Periode und Phasenverschiebung	y=4sin(1/3x)	$y = 4 \sin (\frac{1}{3} x)$