Mathway | Problèmes fréquents

Problèmes fréquents

Rang	Matière	Problème	Problème de formatage
14001	Encontre a Derivada - d/dx	y=e^(7-(5/x))	$y = e^{7 - (\frac{5}{x})}$
14002	Encontre a Derivada - d/dx	y=e^(7 racine carrée de x)	$y = e^{7 \sqrt{x}}$
14003	Encontre a Derivada - d/dx	y=e^(9x^2)+x	$y = e^{9 x^{2}} + x$
14004	Encontre a Derivada - d/dx	y = log base 6 of x^5+x	$y = \log_{6} (x^{5} + x)$
14005	Encontre a Derivada - d/dx	y = log base 6 of x^8+x	$y = \log_{6} (x^{8} + x)$
14006	Encontre a Derivada - d/dx	y = log base 5 of e^(2x)	$y = \log_{5} (e^{2 x})$
14007	Encontre a Derivada - d/dx	y = base logarithmique 5 de racine carrée de 7x+9	$y = \log_{5} (\sqrt{7 x + 9})$
14008	Encontre a Derivada - d/dx	y = log base 4 of x^2-9x	$y = \log_{4} (x^{2} - 9 x)$
14009	Encontre a Derivada - d/dx	y = log base 4 of x^8+x	$y = \log_{4} (x^{8} + x)$
14010	Encontre a Derivada - d/dx	y=- base logarithmique 2 de x+10 base logarithmique de x	$y = - \log_{2} (x) + 10 \ln (x)$
14011	Encontre a Derivada - d/dx	y = log base 3 of x^2-3x	$y = \log_{3} (x^{2} - 3 x)$
14012	Encontre a Derivada - d/dx	y = base logarithmique 3 de racine quatrième de 2x^4-6x	$y = \log_{3} (\sqrt[4]{2 x^{4} - 6 x})$
14013	Encontre a Derivada - d/dx	y = log base 3 of 9x	$y = \log_{3} (9 x)$
14014	Encontre a Derivada - d/dx	y = natural log of (x+2)^5	$y = \ln ({(x + 2)}^{5})$
14015	Encontre a Derivada - d/dx	y=( logarithme de x)/(1+ logarithme de x)	$y = \frac{\log (x)}{1 + \log (x)}$
14016	Encontre a Derivada - d/dx	y = natural log of (2x^7+5x)^(7/5)	$y = \ln ({(2 x^{7} + 5 x)}^{\frac{7}{5}})$
14017	Encontre a Derivada - d/dx	y=( logarithme népérien de 14x)/(14x)	$y = \frac{\ln (14 x)}{14 x}$
14018	Encontre a Derivada - d/dx	y=( logarithme népérien de 15x)/(15x)	$y = \frac{\ln (15 x)}{15 x}$
14019	Encontre a Derivada - d/dx	y = natural log of (3-x)^(3/2)	$y = \ln ({(3 - x)}^{\frac{3}{2}})$
14020	Encontre a Derivada - d/dx	y=( logarithme népérien de 4x)/(4x)	$y = \frac{\ln (4 x)}{4 x}$
14021	Encontre a Derivada - d/dx	y = natural log of (9x^6+5x)^(7/4)	$y = \ln ({(9 x^{6} + 5 x)}^{\frac{7}{4}})$
14022	Encontre a Derivada - d/dx	y = natural log of (5x^8+7x)^(9/5)	$y = \ln ({(5 x^{8} + 7 x)}^{\frac{9}{5}})$
14023	Encontre a Derivada - d/dx	y=( logarithme népérien de 8x)/(8x)	$y = \frac{\ln (8 x)}{8 x}$
14024	Encontre a Derivada - d/dx	y=( logarithme népérien de x)/(x+1)	$y = \frac{\ln (x)}{x + 1}$
14025	Encontre a Derivada - d/dx	y = natural log of (5x^7+9x)^(7/4)	$y = \ln ({(5 x^{7} + 9 x)}^{\frac{7}{4}})$
14026	Encontre a Derivada - d/dx	y=-arccos(1/(x^3))	$y = - \arccos (\frac{1}{x^{3}})$
14027	Encontre a Derivada - d/dx	y=cos( logarithme népérien de 2x)^2	$y = \cos^{2} (\ln (2 x))$
14028	Encontre a Derivada - d/dx	y=arccot(x)	$y = arccot (x)$
14029	Encontre a Derivada - d/dx	y=cos(x)^5	$y = \cos^{5} (x)$
14030	Encontre a Derivada - d/dx	y=cos(1-2x)^2	$y = \cos^{2} (1 - 2 x)$
14031	Encontre a Derivada - d/dx	y=cos(7x)^x	$y = {\cos (7 x)}^{x}$
14032	Encontre a Derivada - d/dx	y=cos(3x)^2	$y = \cos^{2} (3 x)$
14033	Encontre a Derivada - d/dx	y=(cos(pix))/(sin(pix)+cos(pix))	$y = \frac{\cos (π x)}{\sin (π x) + \cos (π x)}$
14034	Encontre a Derivada - d/dx	y=arccos(11/x)	$y = \arccos (\frac{11}{x})$
14035	Encontre a Derivada - d/dx	y=cos(2x^2-9)^5	$y = \cos^{5} (2 x^{2} - 9)$
14036	Tracer	x^3-3x	$x^{3} - 3 x$
14037	Encontre a Derivada - d/dx	y=a^9+cos(x)^9	$y = a^{9} + \cos^{9} (x)$
14038	Encontre a Derivada - d/dx	y=a^3+cos(x)^3	$y = a^{3} + \cos^{3} (x)$
14039	Encontre a Derivada - d/dx	y=(9 logarithme népérien de x+7)/(x^2)	$y = \frac{9 \ln (x + 7)}{x^{2}}$
14040	Encontre a Derivada - d/dx	y=(9x^2+2)/(x^2+7)	$y = \frac{9 x^{2} + 2}{x^{2} + 7}$
14041	Encontre a Derivada - d/dx	y=(9x^2+1)/(x^2+9)	$y = \frac{9 x^{2} + 1}{x^{2} + 9}$
14042	Encontre a Derivada - d/dx	y=9^(x^2)	$y = 9^{x^{2}}$
14043	Encontre a Derivada - d/dx	y=9^x	$y = 9^{x}$
14044	Encontre a Derivada - d/dx	y=csc(x)^3	$y = \csc^{3} (x)$
14045	Encontre a Derivada - d/dx	y=csc(1-x+3x^2)^5	$y = \csc^{5} (1 - x + 3 x^{2})$
14046	Encontre a Derivada - d/dx	y=cos(x)^4	$y = \cos^{4} (x)$
14047	Encontre a Derivada - d/dx	y=arccsc(x^4+1)	$y = arccsc (x^{4} + 1)$
14048	Encontre a Derivada - d/dx	y=e^(2/3x)	$y = e^{\frac{2}{3} x}$
14049	Encontre a Derivada - d/dx	y=e^(x^4) logarithme népérien de x	$y = e^{x^{4}} \ln (x)$
14050	Encontre a Derivada - d/dx	y=e^(x^2)+x^3	$y = e^{x^{2}} + x^{3}$
14051	Encontre a Derivada - d/dx	y=e^(2sin(3x))	$y = e^{2 \sin (3 x)}$
14052	Encontre a Derivada - d/dx	y=e^(2x-1)	$y = e^{2 x - 1}$
14053	Encontre a Derivada - d/dx	y=e^(2xcos(x))	$y = e^{2 x \cos (x)}$
14054	Encontre a Derivada - d/dx	y=e^(2x)-2e^(x+1)	$y = e^{2 x} - 2 e^{x + 1}$
14055	Encontre a Derivada - d/dx	y=e^(2x-3)	$y = e^{2 x - 3}$
14056	Encontre a Derivada - d/dx	y=e^(-3x^2)	$y = e^{- 3 x^{2}}$
14057	Encontre a Derivada - d/dx	y=e^(3x^2)+x	$y = e^{3 x^{2}} + x$
14058	Encontre a Derivada - d/dx	y=e^(-0.2x+5)	$y = e^{- 0.2 x + 5}$
14059	Encontre a Derivada - d/dx	y=e^(-11x)	$y = e^{- 11 x}$
14060	Encontre a Derivada - d/dx	y=e^(15x)	$y = e^{15 x}$
14061	Encontre a Derivada - d/dx	y=e^(-2e^(-0.01x))	$y = e^{- 2 e^{- 0.01 x}}$
14062	Encontre a Derivada - d/dx	y=7x^2+8x+c	$y = 7 x^{2} + 8 x + c$
14063	Encontre a Derivada - d/dx	y=(-8e^(6x))/(7x-2)	$y = \frac{- 8 e^{6 x}}{7 x - 2}$
14064	Encontre a Derivada - d/dx	y=(8(9-3x)^5)/5	$y = \frac{8 {(9 - 3 x)}^{5}}{5}$
14065	Encontre a Derivada - d/dx	y=8/x+3sec(x)	$y = \frac{8}{x} + 3 \sec (x)$
14066	Encontre a Derivada - d/dx	y=(-8e^(5x))/(3x-2)	$y = \frac{- 8 e^{5 x}}{3 x - 2}$
14067	Encontre a Derivada - d/dx	y=(8x-3)/(6x+1)	$y = \frac{8 x - 3}{6 x + 1}$
14068	Encontre a Derivada - d/dx	y=-7/( racine cubique de x)	$y = \frac{- 7}{\sqrt[3]{x}}$
14069	Encontre a Derivada - d/dx	y=8/(x^2)	$y = \frac{8}{x^{2}}$
14070	Encontre a Derivada - d/dx	y=8^(-x)sin(x)	$y = 8^{- x} \sin (x)$
14071	Encontre a Derivada - d/dx	y=(8x-7)/(3x+1)	$y = \frac{8 x - 7}{3 x + 1}$
14072	Encontre a Derivada - d/dx	y=-9(6x^2+4)^-6	$y = - 9 {(6 x^{2} + 4)}^{- 6}$
14073	Encontre a Derivada - d/dx	y=(-9e^(3x))/(7x+3)	$y = \frac{- 9 e^{3 x}}{7 x + 3}$
14074	Encontre a Derivada - d/dx	y=(-9e^(5x))/(4x+3)	$y = \frac{- 9 e^{5 x}}{4 x + 3}$
14075	Encontre a Derivada - d/dx	y=(9x^2+7)/(x^2+2)	$y = \frac{9 x^{2} + 7}{x^{2} + 2}$
14076	Encontre a Derivada - d/dx	y=(9x^2-1)/(3x-1)	$y = \frac{9 x^{2} - 1}{3 x - 1}$
14077	Encontre a Derivada - d/dx	y=(9x^5)/5-3x	$y = \frac{9 x^{5}}{5} - 3 x$
14078	Trouver les minimums et maximums locaux	x^4-8x^2+16	$x^{4} - 8 x^{2} + 16$
14079	Encontre a Derivada - d/dx	y=6/(5x^2)	$y = \frac{6}{5 x^{2}}$
14080	Encontre a Derivada - d/dx	y=6/(x^3)	$y = \frac{6}{x^{3}}$
14081	Encontre a Derivada - d/dx	y=6^(-3x)	$y = 6^{- 3 x}$
14082	Encontre a Derivada - d/dx	y=6^(-5x)	$y = 6^{- 5 x}$
14083	Encontre a Derivada - d/dx	y=6^x base logarithmique 6 de x	$y = 6^{x} \log_{6} (x)$
14084	Encontre a Derivada - d/dx	y=(6x^(3/2))/x	$y = \frac{6 x^{\frac{3}{2}}}{x}$
14085	Encontre a Derivada - d/dx	y=(6x)/(5-tan(x))	$y = \frac{6 x}{5 - \tan (x)}$
14086	Encontre a Derivada - d/dx	y=(6x-7)/(9x+1)	$y = \frac{6 x - 7}{9 x + 1}$
14087	Encontre a Derivada - d/dx	y=6^(sin(pix))	$y = 6^{\sin (π x)}$
14088	Encontre a Derivada - d/dx	y=6^(-x)	$y = 6^{- x}$
14089	Encontre a Derivada - d/dx	y=6^x base logarithmique 2 de x	$y = 6^{x} \log_{2} (x)$
14090	Encontre a Derivada - d/dx	y=(6-sec(x))/(tan(x))	$y = \frac{6 - \sec (x)}{\tan (x)}$
14091	Encontre a Derivada - d/dx	y=(6x)/(3-cot(x))	$y = \frac{6 x}{3 - \cot (x)}$
14092	Encontre a Derivada - d/dx	y=(7x^4)/4-2x	$y = \frac{7 x^{4}}{4} - 2 x$
14093	Encontre a Derivada - d/dx	y=7/(3x^3)	$y = \frac{7}{3 x^{3}}$
14094	Encontre a Derivada - d/dx	y=7^(4x-x^2)	$y = 7^{4 x - x^{2}}$
14095	Encontre a Derivada - d/dx	y=7^(x^4+2)	$y = 7^{x^{4} + 2}$
14096	Encontre a Derivada - d/dx	y=7^(2x) logarithme de 7x^3-4x+5	$y = 7^{2 x} \log (7 x^{3} - 4 x + 5)$
14097	Encontre a Derivada - d/dx	y=7/4* racine sixième de 9-8x^16	$y = \frac{7}{4} \cdot \sqrt[6]{9 - 8 x^{16}}$
14098	Encontre a Derivada - d/dx	y=7/x	$y = \frac{7}{x}$
14099	Encontre a Derivada - d/dx	y=7^(x^2)	$y = 7^{x^{2}}$
14100	Encontre a Derivada - d/dx	y=cot(3x^2+5)	$y = \cot (3 x^{2} + 5)$