Mathway | Popular Problems

Popular Problems

Rank	Topic	Problem	Formatted Problem
32401	Graph	y = natural log of -2x	$y = \ln (- 2 x)$
32402	Graph	y = natural log of sin(x+2)	$y = \ln (\sin (x + 2))$
32403	Find the Quadrant of the Angle	2pi	$2 π$
32404	Graph	f(theta)=-5cos(theta)	$f (θ) = - 5 \cos (θ)$
32405	Graph	y=cos(x+1)-1/2	$y = \cos (x + 1) - \frac{1}{2}$
32406	Evaluate	arctan(-0.09)	$\arctan (- 0.09)$
32407	Graph	y=8(x+3)^2-5	$y = 8 {(x + 3)}^{2} - 5$
32408	Graph	y=8e^x	$y = 8 e^{x}$
32409	Graph	y=8x^3-6x^2-72x+1	$y = 8 x^{3} - 6 x^{2} - 72 x + 1$
32410	Graph	y=81x-16	$y = 81 x - 16$
32411	Find the Reference Angle	190 degrees	$190 °$
32412	Graph	y=8sin(1/2x)	$y = 8 \sin (\frac{1}{2} x)$
32413	Graph	y=8sin(x/6)	$y = 8 \sin (\frac{x}{6})$
32414	Graph	y=8sin(x)+3	$y = 8 \sin (x) + 3$
32415	Graph	y=8x-49	$y = 8 x - 49$
32416	Graph	y=8x-6	$y = 8 x - 6$
32417	Graph	y=-9cos((2pi)/3*0)	$y = - 9 \cos (\frac{2 π}{3} \cdot 0)$
32418	Graph	y=-9cos(pi/3*3)	$y = - 9 \cos (\frac{π}{3} \cdot 3)$
32419	Expand the Trigonometric Expression	cos(2theta)	$\cos (2 θ)$
32420	Graph	y=9x-20	$y = 9 x - 20$
32421	Graph	y=arcsin(0)	$y = \arcsin (0)$
32422	Graph	y=arcsin(x+1)+pi	$y = \arcsin (x + 1) + π$
32423	Graph	y=arctan( square root of 6x-1(x))	$y = \arctan (\sqrt{6 x - 1} (x))$
32424	Graph	y=cos((12x)-123334)	$y = \cos ((12 x) - 123334)$
32425	Solve for ?	tan(theta)- square root of 3=0	$\tan (θ) - \sqrt{3} = 0$
32426	Graph	y=cos(x+pi/2)-2	$y = \cos (x + \frac{π}{2}) - 2$
32427	Graph	y=cos(x+pi)	$y = \cos (x + π)$
32428	Graph	y=-5x^2-10x-8	$y = - 5 x^{2} - 10 x - 8$
32429	Graph	y=-5x^2-4x+6	$y = - 5 x^{2} - 4 x + 6$
32430	Graph	y=5x+23	$y = 5 x + 23$
32431	Graph	y=5sin(2x+pi/6)	$y = 5 \sin (2 x + \frac{π}{6})$
32432	Graph	y=5sin(6x)-3	$y = 5 \sin (6 x) - 3$
32433	Graph	y=5sin(6x+pi)	$y = 5 \sin (6 x + π)$
32434	Graph	y=5tan(4x)	$y = 5 \tan (4 x)$
32435	Graph	y=cos(6x-2)	$y = \cos (6 x - 2)$
32436	Graph	y=cos(80)	$y = \cos (80)$
32437	Graph	y=cos(9x)	$y = \cos (9 x)$
32438	Graph	y=cos(x/80)	$y = \cos (\frac{x}{80})$
32439	Graph	y=cos(10)x	$y = \cos (10) x$
32440	Graph	y=cos(2)x	$y = \cos (2) x$
32441	Evaluate	sin((7pi)/12)	$\sin (\frac{7 π}{12})$
32442	Evaluate	sin((19pi)/12)	$\sin (\frac{19 π}{12})$
32443	Evaluate	cos((13pi)/8)	$\cos (\frac{13 π}{8})$
32444	Graph	y=cos(2/3x)	$y = \cos (\frac{2}{3} x)$
32445	Graph	y=cos((2pi)/(6x))+7	$y = \cos (\frac{2 π}{6 x}) + 7$
32446	Graph	y=cos(-pi/2)	$y = \cos (- \frac{π}{2})$
32447	Graph	y=cos((pix)/10)	$y = \cos (\frac{π x}{10})$
32448	Graph	y=cos(2x+pi/3)	$y = \cos (2 x + \frac{π}{3})$
32449	Graph	y=cos(2x-45)	$y = \cos (2 x - 45)$
32450	Solve for ?	sin(theta)^2=1/2	$\sin^{2} (θ) = \frac{1}{2}$
32451	Graph	y=-cos(3x-3pi)	$y = - \cos (3 x - 3 π)$
32452	Graph	y=sin(6)	$y = \sin (6)$
32453	Simplify	tan(2theta)	$\tan (2 θ)$
32454	Graph	y=-sin(7x)	$y = - \sin (7 x)$
32455	Solve for ?	cos(theta)=5/13	$\cos (θ) = \frac{5}{13}$
32456	Graph	y=sin(3(x+pi/4))+6	$y = \sin (3 (x + \frac{π}{4})) + 6$
32457	Graph	y=sin(300x)	$y = \sin (300 x)$
32458	Find Amplitude, Period, and Phase Shift	f(x)=-2sin(x)-1	$f (x) = - 2 \sin (x) - 1$
32459	Graph	y=-sin(3x-1)	$y = - \sin (3 x - 1)$
32460	Graph	y=sin(3x-2pi)	$y = \sin (3 x - 2 π)$
32461	Graph	y=sin(4(x-pi/4))	$y = \sin (4 (x - \frac{π}{4}))$
32462	Graph	y=sin(2x)+0.83^x	$y = \sin (2 x) + {0.83}^{x}$
32463	Graph	y=sin(2x+pi/3)	$y = \sin (2 x + \frac{π}{3})$
32464	Graph	y=sec(pix-pi/2)	$y = \sec (π x - \frac{π}{2})$
32465	Graph	y=sin(x/5)	$y = \sin (\frac{x}{5})$
32466	Graph	y=sin(x+(3pi)/2)	$y = \sin (x + \frac{3 π}{2})$
32467	Graph	y=sin(2x+pi/4)-1	$y = \sin (2 x + \frac{π}{4}) - 1$
32468	Graph	y=sin(x-45^0)	$y = \sin (x - 45^{0})$
32469	Divide	pi/4	$\frac{π}{4}$
32470	Graph	y=sin(x+(5pi)/2)	$y = \sin (x + \frac{5 π}{2})$
32471	Graph	y=sin(x+(5pi)/6)+4	$y = \sin (x + \frac{5 π}{6}) + 4$
32472	Solve for ?	cos(2theta)=11sin(theta)-5	$\cos (2 θ) = 11 \sin (θ) - 5$
32473	Graph	y=-sin(x+pi/6)	$y = - \sin (x + \frac{π}{6})$
32474	Graph	y=sin(x)*cos(x)	$y = \sin (x) \cdot \cos (x)$
32475	Graph	y=sin(x)+2cos(x)	$y = \sin (x) + 2 \cos (x)$
32476	Graph	y=sin(x)+sin(2x)	$y = \sin (x) + \sin (2 x)$
32477	Graph	y=sin(x)*360	$y = \sin (x) \cdot 360$
32478	Graph	y=sin(x)-6pi=0=6pi	$y = \sin (x) - 6 π = 0 = 6 π$
32479	Graph	y=sin(x)-cos(x)	$y = \sin (x) - \cos (x)$
32480	Graph	y=tan(x-45)	$y = \tan (x - 45)$
32481	Graph	y=tan(-1/4x)	$y = \tan (- \frac{1}{4} x)$
32482	Graph	y=tan(pi/2)	$y = \tan (\frac{π}{2})$
32483	Graph	y=-tan(pi/2)	$y = - \tan (\frac{π}{2})$
32484	Graph	y=sin(x-180)-1	$y = \sin (x - 180) - 1$
32485	Graph	y=-tan(2)x	$y = - \tan (2) x$
32486	Find the Other Trig Values in Quadrant III	sin(theta)=-2/3	$\sin (θ) = - \frac{2}{3}$
32487	Graph	y=tan((pix)/4+2pi)	$y = \tan (\frac{π x}{4} + 2 π)$
32488	Graph	y=xsin(2)x	$y = x \sin (2) x$
32489	Graph	y=xsin(2x)	$y = x \sin (2 x)$
32490	Graph	y=z(2x)	$y = z (2 x)$
32491	Graph	y>(5/2x)-3	$y > (\frac{5}{2} x) - 3$
32492	Graph	y>-3/8x+4	$y > - \frac{3}{8} x + 4$
32493	Graph	y> square root of 3x+9	$y > \sqrt{3 x + 9}$
32494	Graph	y> cube root of x+3	$y > \sqrt[3]{x} + 3$
32495	Graph	y>4x^2-9	$y > 4 x^{2} - 9$
32496	Graph	y-0=5(x-4)	$y - 0 = 5 (x - 4)$
32497	Graph	y-16=-3(x-12)	$y - 16 = - 3 (x - 12)$
32498	Graph	y-4=2(x+5)	$y - 4 = 2 (x + 5)$
32499	Graph	y-5=1/2*(x+2)	$y - 5 = \frac{1}{2} \cdot (x + 2)$
32500	Graph	y-cos(x-pi/2)	$y - \cos (x - \frac{π}{2})$