Mathway | Problèmes fréquents

Problèmes fréquents

Rang	Matière	Problème	Problème de formatage
33901	Tracer	y=-3/2-cos(x)	$y = - \frac{3}{2} - \cos (x)$
33902	Tracer	y=2cos(x+pi/3)	$y = 2 \cos (x + \frac{π}{3})$
33903	Tracer	y=3/2*cos(2/3x)	$y = \frac{3}{2} \cdot \cos (\frac{2}{3} x)$
33904	Tracer	y=3/2*cos(3/4x)	$y = \frac{3}{2} \cdot \cos (\frac{3}{4} x)$
33905	Tracer	y=-3/2*cos(2x)	$y = - \frac{3}{2} \cdot \cos (2 x)$
33906	Encontre os Outros Valores Trigonométricos no Quadrante IV	cos(theta)=4/5	$\cos (θ) = \frac{4}{5}$
33907	Tracer	y=3/2*(cos(3)x)	$y = \frac{3}{2} \cdot (\cos (3) x)$
33908	Tracer	y=e^(x+1)	$y = e^{x + 1}$
33909	Tracer	y=e^(x+2)-3	$y = e^{x + 2} - 3$
33910	Tracer	y=-e^(x+3)-4	$y = - e^{x + 3} - 4$
33911	Tracer	y=e^(x+4)	$y = e^{x + 4}$
33912	Tracer	y=e^(x-1)+1	$y = e^{x - 1} + 1$
33913	Tracer	y=( logarithme népérien de x/m-sa)/(r^2)	$y = \frac{\ln (\frac{x}{m} - s a)}{r^{2}}$
33914	Tracer	y=e^(1/x)	$y = e^{\frac{1}{x}}$
33915	Tracer	y=e^(-x/3)cos(2pix)	$y = e^{- \frac{x}{3}} \cos (2 π x)$
33916	Tracer	y=e^(3-2x)	$y = e^{3 - 2 x}$
33917	Tracer	y=e^(sin( racine carrée de x))	$y = e^{\sin (\sqrt{x})}$
33918	Tracer	y=arccot(-1)x	$y = arccot (- 1) x$
33919	Tracer	y = log base 0.5 of x-4	$y = \log_{0.5} (x - 4)$
33920	Tracer	y=- base logarithmique 0.4 de x-1+2	$y = - \log_{0.4} (x - 1) + 2$
33921	Tracer	y = log base 12 of 1/x	$y = \log_{12} (\frac{1}{x})$
33922	Tracer	y = log base 13 of x	$y = \log_{13} (x)$
33923	Tracer	y = log base 2 of 2x	$y = \log_{2} (2 x)$
33924	Tracer	y=9/8x-3	$y = \frac{9}{8} x - 3$
33925	Tracer	y=e^x+3	$y = e^{x} + 3$
33926	Tracer	y = log base 2 of x+1	$y = \log_{2} (x) + 1$
33927	Tracer	y = log base 2 of x-3-1	$y = \log_{2} (x - 3) - 1$
33928	Tracer	y = log base 3 of 9x	$y = \log_{3} (9 x)$
33929	Simplifier	1+cos(12x)	$1 + \cos (12 x)$
33930	Tracer	y = log base 3 of x+1-1	$y = \log_{3} (x + 1) - 1$
33931	Tracer	y = log base 4 of x+1-4	$y = \log_{4} (x + 1) - 4$
33932	Tracer	y = log base 4 of x-1-1	$y = \log_{4} (x - 1) - 1$
33933	Tracer	y = log base 5 of 3x+16-2	$y = \log_{5} (3 x + 16) - 2$
33934	Tracer	y = log base 3 of x-2+3	$y = \log_{3} (x - 2) + 3$
33935	Tracer	y = log base 4 of 4x-1	$y = \log_{4} (4 x - 1)$
33936	Tracer	y = log base 8 of x+1	$y = \log_{8} (x) + 1$
33937	Tracer	y = log base 8 of x-1	$y = \log_{8} (x - 1)$
33938	Tracer	y = log base b of x-6	$y = \log_{b} (x - 6)$
33939	Tracer	y=pi/2+arccos(x)	$y = \frac{π}{2} + \arccos (x)$
33940	Tracer	y=pi/2*tan(x-pi/2)	$y = \frac{π}{2} \cdot \tan (x - \frac{π}{2})$
33941	Tracer	y = square root of 3-cos(x)	$y = \sqrt{3 - \cos (x)}$
33942	Tracer	y = square root of 5x+8	$y = \sqrt{5 x} + 8$
33943	Tracer	y = square root of 5x+1	$y = \sqrt{5 x + 1}$
33944	Tracer	y = square root of 5x+3	$y = \sqrt{5 x + 3}$
33945	Tracer	y = square root of 7x-2	$y = \sqrt{7 x - 2}$
33946	Tracer	y = square root of 8x-x^2	$y = \sqrt{8 x - x^{2}}$
33947	Tracer	y = square root of 8x+3	$y = \sqrt{8 x + 3}$
33948	Tracer	y = square root of cos(x)	$y = \sqrt{\cos (x)}$
33949	Tracer	y = square root of -cos(x)+3	$y = \sqrt{- \cos (x)} + 3$
33950	Tracer	y = square root of sin(x)	$y = \sqrt{\sin (x)}$
33951	Tracer	y=tan((pix)/6)^2-3	$y = \tan^{2} (\frac{π x}{6}) - 3$
33952	Tracer	y=tan(x)^2-3	$y = \tan^{2} (x) - 3$
33953	Tracer	y=- racine carrée de \|x\|	$y = - \sqrt{\| x \|}$
33954	Tracer	y = square root of 1/2x-3	$y = \sqrt{\frac{1}{2} x - 3}$
33955	Tracer	y = square root of x^2-2	$y = \sqrt{x^{2} - 2}$
33956	Tracer	y = square root of x^2-32	$y = \sqrt{x^{2} - 32}$
33957	Tracer	y = square root of x^(2-11)	$y = \sqrt{x^{2 - 11}}$
33958	Tracer	y = square root of x^4-25x^2	$y = \sqrt{x^{4} - 25 x^{2}}$
33959	Tracer	y=- racine carrée de 1-(x^2)/100	$y = - \sqrt{1 - \frac{x^{2}}{100}}$
33960	Tracer	y = square root of 2-x^2	$y = \sqrt{2 - x^{2}}$
33961	Tracer	y=- racine carrée de 2sin(pi/2x)-pi/4	$y = - \sqrt{2} \sin (\frac{π}{2} x) - \frac{π}{4}$
33962	Tracer	y = square root of 2cos(x)	$y = \sqrt{2 \cos (x)}$
33963	Tracer	y = square root of 2x+1	$y = \sqrt{2 x + 1}$
33964	Tracer	y = square root of -2x-2	$y = \sqrt{- 2 x - 2}$
33965	Tracer	y = square root of 2x-8	$y = \sqrt{2 x - 8}$
33966	Tracer	y=t^2-4	$y = t^{2} - 4$
33967	Tracer	y=tan(x+pi/4)^0.5	$y = \tan^{0.5} (x + \frac{π}{4})$
33968	Tracer	y=tan(- racine carrée de 3)	$y = \tan (- \sqrt{3})$
33969	Tracer	y=arctan(x/(x^2+6))	$y = \arctan (\frac{x}{x^{2} + 6})$
33970	Tracer	y=arctan(x^2)	$y = \arctan (x^{2})$
33971	Tracer	y=arctan(2x-3)	$y = \arctan (2 x - 3)$
33972	Tracer	y=-arctan(-x)	$y = - \arctan (- x)$
33973	Tracer	y=arcsin(4/3x)	$y = \arcsin (\frac{4}{3} x)$
33974	Tracer	y=arcsin((x-6)/5)	$y = \arcsin (\frac{x - 6}{5})$
33975	Tracer	y=arcsin(x+1)	$y = \arcsin (x + 1)$
33976	Tracer	y=sin(2x)^2-cos(2x)^2	$y = \sin^{2} (2 x) - \cos^{2} (2 x)$
33977	Tracer	y=pi/4*cot(x-pi/4)	$y = \frac{π}{4} \cdot \cot (x - \frac{π}{4})$
33978	Tracer	y=(px)/3	$y = \frac{p x}{3}$
33979	Tracer	y=arcsec(0)	$y = arcsec (0)$
33980	Tracer	y=arcsec(3x)	$y = arcsec (3 x)$
33981	Tracer	y=(sin(5x)+sin(9x))/(2sin(7x))	$y = \frac{\sin (5 x) + \sin (9 x)}{2 \sin (7 x)}$
33982	Tracer	y=(sin(pix))/(cos(pix))	$y = \frac{\sin (π x)}{\cos (π x)}$
33983	Tracer	y = log base 5 of x-4+1	$y = \log_{5} (x - 4) + 1$
33984	Tracer	y = log base 5 of x-1+3	$y = \log_{5} (x - 1) + 3$
33985	Tracer	y = log base 5 of x-10	$y = \log_{5} (x - 10)$
33986	Tracer	y = log base 6 of x-6	$y = \log_{6} (x - 6)$
33987	Tracer	y=(sin(x))/n	$y = \frac{\sin (x)}{n}$
33988	Tracer	y=a^2x+b^2	$y = a^{2} x + b^{2}$
33989	Tracer	y=ax^2+bx-c	$y = a x^{2} + b x - c$
33990	Tracer	y=ax^3+bx^2+cx+d	$y = a x^{3} + b x^{2} + c x + d$
33991	Tracer	y=c/(cos(x))	$y = \frac{c}{\cos (x)}$
33992	Tracer	y=(cos(x))/5	$y = \frac{\cos (x)}{5}$
33993	Tracer	y=arccos(x/3)	$y = \arccos (\frac{x}{3})$
33994	Tracer	y=arccos(0)	$y = \arccos (0)$
33995	Tracer	y=-arccos(1-x)	$y = - \arccos (1 - x)$
33996	Tracer	y=arccos(1-x)	$y = \arccos (1 - x)$
33997	Tracer	y=arccos(2-x)	$y = \arccos (2 - x)$
33998	Tracer	y=-9/2*cos(pi/5x)+1/2	$y = - \frac{9}{2} \cdot \cos (\frac{π}{5} x) + \frac{1}{2}$
33999	Tracer	y=9/2*(cos(2)(x+pi/6))	$y = \frac{9}{2} \cdot (\cos (2) (x + \frac{π}{6}))$
34000	Tracer	y=9/2*tan(2x)	$y = \frac{9}{2} \cdot \tan (2 x)$