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प्रचलित समस्याएं

रैंक	विषय	समस्या	फॉर्मेट की गई समस्या
10401	dz/dxを求める	z=(6x)/y	$z = \frac{6 x}{y}$
10402	dz/dxを求める	z=(x^3y-xy^3)/(x^2+y^2)	$z = \frac{x^{3} y - x y^{3}}{x^{2} + y^{2}}$
10403	dz/dtを求める	z=(3-t)(9+t^2)^-1	$z = (3 - t) {(9 + t^{2})}^{- 1}$
10404	dz/dxを求める	z=(2x+3y)e^(4x+5y)	$z = (2 x + 3 y) e^{4 x + 5 y}$
10405	dz/dxを求める	z=y/(y-x)	$z = \frac{y}{y - x}$
10406	dz/dtを求める	z=(t-1)(t+1)	$z = (t - 1) (t + 1)$
10407	dz/dtを求める	z = natural log of 3t-t	$z = \ln (3 t - t)$
10408	dz/dxを求める	z^2=x^2+y^2	$z^{2} = x^{2} + y^{2}$
10409	dy/dxを求める	y=xsin(x)	$y = x \sin (x)$
10410	dy/dxを求める	y=xy+y^3	$y = x y + y^{3}$
10411	dy/dxを求める	y=x-1/60x^3	$y = x - \frac{1}{60} x^{3}$
10412	dy/dxを求める	y=x 5-x^2 का वर्गमूल	$y = x \sqrt{5 - x^{2}}$
10413	dy/dxを求める	ycos(x)=4x^2+3y^2	$y \cos (x) = 4 x^{2} + 3 y^{2}$
10414	dy/dxを求める	y=x 36-x^2 का वर्गमूल	$y = x \sqrt{36 - x^{2}}$
10415	dz/dxを求める	z=x^(3/2)(x+ce^x)	$z = x^{\frac{3}{2}} (x + c e^{x})$
10416	dz/dyを求める	y=19z^2+1/(5z)	$y = 19 z^{2} + \frac{1}{5 z}$
10417	dz/dyを求める	z=x^2y+ye^(x^2)	$z = x^{2} y + y e^{x^{2}}$
10418	dz/dyを求める	z=x^3e^(xy)	$z = x^{3} e^{x y}$
10419	dz/dyを求める	z=7x^7-5xy-4y^5	$z = 7 x^{7} - 5 x y - 4 y^{5}$
10420	dz/dyを求める	z=x^2+xy+y^2-y	$z = x^{2} + x y + y^{2} - y$
10421	dy/dxを求める	y=pi/3*sin(x)-cos(x)	$y = \frac{π}{3} \cdot \sin (x) - \cos (x)$
10422	dy/dxを求める	y=pi/4*cos(x)-sin(x)	$y = \frac{π}{4} \cdot \cos (x) - \sin (x)$
10423	dz/dyを求める	z=xe^(x+y)	$z = x e^{x + y}$
10424	da/dbを求める	a=8/(b^2)	$a = \frac{8}{b^{2}}$
10425	the Implicit Differentiation - dc/doを求める	cos(2x)+ 2sin(x)=1 का वर्गमूल	$\cos (2 x) + \sqrt{2} \sin (x) = 1$
10426	dy/dxを求める	y=cos(3x^2)	$y = \cos (3 x^{2})$
10427	dy/dxを求める	y=cos(6x)	$y = \cos (6 x)$
10428	dy/dxを求める	y=9x^3+8x^2	$y = 9 x^{3} + 8 x^{2}$
10429	dy/dxを求める	y=-8x^7-8	$y = - 8 x^{7} - 8$
10430	dy/dxを求める	y=9e^x+4/( x) का घन मूल	$y = 9 e^{x} + \frac{4}{\sqrt[3]{x}}$
10431	dy/dxを求める	y=9-x^2	$y = 9 - x^{2}$
10432	dy/dxを求める	y=arctan(5x)	$y = \arctan (5 x)$
10433	dy/dxを求める	y=6x^7cos(x)	$y = 6 x^{7} \cos (x)$
10434	dy/dxを求める	y=7x-5	$y = 7 x - 5$
10435	dy/dxを求める	y=7xsin(x)	$y = 7 x \sin (x)$
10436	dy/dxを求める	y=8cos(x+y)	$y = 8 \cos (x + y)$
10437	dy/dxを求める	y=5cos(x)tan(x)	$y = 5 \cos (x) \tan (x)$
10438	dy/dxを求める	y=5tan(x)	$y = 5 \tan (x)$
10439	dy/dxを求める	y=5x	$y = 5 x$
10440	dy/dxを求める	y=7 6x का प्राकृतिक लघुगणक	$y = 7 \ln (6 x)$
10441	dy/dxを求める	y=sin(e^(5x))	$y = \sin (e^{5 x})$
10442	dy/dxを求める	y=sin(3x)	$y = \sin (3 x)$
10443	dy/dxを求める	y=sec(tan(x))	$y = \sec (\tan (x))$
10444	dy/dxを求める	y=sec(x)	$y = \sec (x)$
10445	dy/dxを求める	y=sin(cos(x))	$y = \sin (\cos (x))$
10446	dy/dxを求める	y=sec(3x)	$y = \sec (3 x)$
10447	dy/dxを求める	y = natural log of 3x	$y = \ln (3 x)$
10448	dy/dxを求める	y = natural log of 8x	$y = \ln (8 x)$
10449	dy/dxを求める	y=tan(cos(x))	$y = \tan (\cos (x))$
10450	dy/dxを求める	y=sin(x)-2sec(x)	$y = \sin (x) - 2 \sec (x)$
10451	dy/dxを求める	y=x(x^2-6)	$y = x (x^{2} - 6)$
10452	dy/dxを求める	y = natural log of x^4	$y = \ln (x^{4})$
10453	dy/dxを求める	y = natural log of x^2+1	$y = \ln (x^{2} + 1)$
10454	dy/dxを求める	y = x के वर्गमूल के प्राकृतिक लघुगणक	$y = \ln (\sqrt{x})$
10455	dy/dxを求める	y = natural log of x^6(x^9-x+5)	$y = \ln (x^{6} (x^{9} - x + 5))$
10456	dy/dxを求める	y = natural log of 5x	$y = \ln (5 x)$
10457	dy/dxを求める	y = natural log of tan(x)	$y = \ln (\tan (x))$
10458	dy/dxを求める	y = natural log of x	$y = \ln (x)$
10459	dy/dxを求める	5-4x का y=x^2 लघुगणक बेस 2	$y = x^{2} \log_{2} (5 - 4 x)$
10460	dy/dxを求める	y=x^2 2x-5 का वर्गमूल	$y = x^{2} \sqrt{2 x - 5}$
10461	dy/dxを求める	y=x^(2cot(x))	$y = x^{2 \cot (x)}$
10462	dy/dxを求める	y=x^2+2	$y = x^{2} + 2$
10463	dy/dxを求める	y=-x^4+12x^3-12x+7	$y = - x^{4} + 12 x^{3} - 12 x + 7$
10464	dy/dxを求める	y=x^3-2x^2-4x+1	$y = x^{3} - 2 x^{2} - 4 x + 1$
10465	dy/dxを求める	y=x^3-1	$y = x^{3} - 1$
10466	dy/dxを求める	y=x^3(2x-1)^5	$y = x^{3} {(2 x - 1)}^{5}$
10467	dy/dxを求める	y=(5x^2-9x+13)/(2x+4)	$y = \frac{5 x^{2} - 9 x + 13}{2 x + 4}$
10468	dy/dxを求める	y = square root of sec(8x)	$y = \sqrt{\sec (8 x)}$
10469	dy/dxを求める	y = cube root of 3-x^2	$y = \sqrt[3]{3 - x^{2}}$
10470	dy/dxを求める	y=x/( x-1) का वर्गमूल	$y = \frac{x}{\sqrt{x - 1}}$
10471	सीमा का मूल्यांकन करें	(x^2-4x-21)/(x-7) का लिमिट, जब x 7 की ओर एप्रोच करता हो	$lim_{x \to 7} \frac{x^{2} - 4 x - 21}{x - 7}$
10472	dy/dxを求める	y=x^(-8/9)	$y = x^{- \frac{8}{9}}$
10473	dy/dxを求める	y=x^( 10) का वर्गमूल	$y = x^{\sqrt{10}}$
10474	dy/dxを求める	y=x^-1+x^-2+2^x	$y = x^{- 1} + x^{- 2} + 2^{x}$
10475	dy/dxを求める	y = square root of 4+3x	$y = \sqrt{4 + 3 x}$
10476	वक्रों के बीच के क्षेत्र का पता लगाएं	y=x , y=x^3 , x=0 , x=1	$y = x$ , $y = x^{3}$ , $x = 0$ , $x = 1$
10477	dy/dxを求める	y = square root of -9-3x	$y = \sqrt{- 9 - 3 x}$
10478	प्रतिअवकलज ज्ञात कीजिये	e^(5x)	$e^{5 x}$
10479	प्रतिअवकलज ज्ञात कीजिये	8/x	$\frac{8}{x}$
10480	स्थानीय अधिकतम और न्यूनतम ज्ञात कीजिये।	y=x^4-4x^2	$y = x^{4} - 4 x^{2}$
10481	dy/dxを求める	y = square root of (x^2-5)/(x^2+4)	$y = \sqrt{\frac{x^{2} - 5}{x^{2} + 4}}$
10482	dy/dxを求める	y = square root of e^x+20	$y = \sqrt{e^{x} + 20}$
10483	dy/dxを求める	y=( 4x)/(9x) का प्राकृतिक लघुगणक	$y = \frac{\ln (4 x)}{9 x}$
10484	dy/dxを求める	y = log base 6 of x	$y = \log_{6} (x)$
10485	dy/dxを求める	y=mx^4	$y = m x^{4}$
10486	dy/dxを求める	y=e^(7-(5/x))	$y = e^{7 - (\frac{5}{x})}$
10487	dy/dxを求める	y=(sec(2x))/(1+tan(2x))	$y = \frac{\sec (2 x)}{1 + \tan (2 x)}$
10488	dy/dxを求める	y=(sin(x))/(1+cos(x))	$y = \frac{\sin (x)}{1 + \cos (x)}$
10489	dy/dxを求める	y=tan(sin(x))^2	$y = \tan^{2} (\sin (x))$
10490	dy/dxを求める	y=(sin(x)-cos(x))/(sin(x))	$y = \frac{\sin (x) - \cos (x)}{\sin (x)}$
10491	dy/dxを求める	y=4x(3x-9)^-4	$y = 4 x {(3 x - 9)}^{- 4}$
10492	dy/dxを求める	y=4x+2	$y = 4 x + 2$
10493	dy/dxを求める	y=(x+6)(x^2-6)	$y = (x + 6) (x^{2} - 6)$
10494	dy/dxを求める	y=4x^3+(x^2)/2+6	$y = 4 x^{3} + \frac{x^{2}}{2} + 6$
10495	dy/dxを求める	y=5cos(x)^-4+sin(x)cos(x)	$y = 5 \cos^{- 4} (x) + \sin (x) \cos (x)$
10496	dy/dxを求める	y=5x^2+cos(x)	$y = 5 x^{2} + \cos (x)$
10497	dy/dxを求める	y=5x^2-4x	$y = 5 x^{2} - 4 x$
10498	dy/dxを求める	y=4arcsin(2x^3)	$y = 4 \arcsin (2 x^{3})$
10499	dy/dxを求める	y=5x^3(4x^5-7x^3)	$y = 5 x^{3} (4 x^{5} - 7 x^{3})$
10500	dy/dxを求める	y=5x^3+3x^2	$y = 5 x^{3} + 3 x^{2}$