We've updated our
Privacy Policy effective December 15. Please read our updated Privacy Policy and tap

he

עברית

שדרג

בעיות פופולריות

נושאים

בעיות חשבון אינפיטסימלי פופולריות

limit as x approaches 0 of ln(x/3)+x^2-8	lim _{x→ 0}(ln(`x`3 )+`x`²−8)
laplacetransform 2/3 t^3e^{-8t}	`laplacetransform` 23 `t`³`e`^−8t
derivative of 3cos(x-sin(x))	`ddx` (3cos(`x`)−sin(`x`))
(dy)/(dx)+2xy-y=0,y(0)=4	`dydx` +2`xy`−`y`=0,`y`(0)=4
integral of (x+9)/(sqrt(16-(x-4)^2))	∫ `x`+9√16−(`x`−4)² `dx`
integral of (sin(x))^{11}(cos(x))^5	∫ (sin(`x`))¹¹(cos(`x`))⁵`dx`
y^'=y^3-6x^2y^3,y(1)=-1/2	`y`^′=`y`³−6`x`²`y`³,`y`(1)=−12
limit as x approaches 1 of (x^2+1)/(x+1)	lim _{x→ 1}(`x`²+1`x`+1 )
derivative f(x)=80640(2x+5)^2	`derivative` `f`(`x`)=80640(2`x`+5)²
tangent f(x)=x^2-x	`tangent` `f`(`x`)=`x`²−`x`
derivative 2xsqrt(x)	`derivative` 2`x`√`x`
tangent y=x+tan(x),(pi,pi)	`tangent` `y`=`x`+tan(`x`),(π,π)
limit as x approaches 0 of ln(sinh(x))	lim _{x→ 0}(ln(sinh(`x`)))
integral of 4/369 x^3	∫ 4369 `x`³`dx`
limit as x approaches 1 of sqrt(3x^2+4)	lim _{x→ 1}(√3`x`²+4)
area y=x^2-8,y=8	`area` `y`=`x`²−8,`y`=8
derivative of sin(pi^2)	`ddx` (sin(π²))
(e^{-x/2})^'	(`e`^−x2)^′
y^'-y=1,y(0)=1	`y`^′−`y`=1,`y`(0)=1
integral of sin^3(18x)cos^3(18x)	∫ sin³(18`x`)cos³(18`x`)`dx`
integral of (8x)/((1-x^2)^4)	∫ 8`x`(1−`x`²)⁴ `dx`
(\partial)/(\partial z)((4x-4z)/(y+4z))	∂ ∂ `z` (4`x`−4`zy`+4`z` )
yy^'=x-2x^3	`yy`^′=`x`−2`x`³
derivative of a^7+(cos(x)^7)	`ddx` (`a`⁷+(cos(`x`))⁷)
area x=y^2+4y-22,x=3y+8	`area` `x`=`y`²+4`y`−22,`x`=3`y`+8
derivative x-tan(x)	`derivative` `x`−tan(`x`)
x(x+y)(dy)/(dx)=y(x-y)	`x`(`x`+`y`)`dydx` =`y`(`x`−`y`)
derivative sqrt(4x+9)	`derivative` √4`x`+9
sum from n=1 to infinity of 8-7(0.8)^n	∑ _n=1^∞8−7(0.8)ⁿ
limit as x approaches 17 of 3x+2	lim _{x→ 17}(3`x`+2)
y=(3x^2+5)^4	`y`=(3`x`²+5)⁴
y^'+xe^{(-x^2)/2}=0	`y`^′+`xe`^−x²2=0
derivative of sqrt(x)+sqrt(y)=4	`ddx` (√`x`+√`y`)=4
(dy)/(dx)=e^{y-2x}	`dydx` =`e`^y−2x
integral of 20sin^2(x)cos^2(x)	∫ 20sin²(`x`)cos²(`x`)`dx`
integral of (5^{3x})/(5^{3x)+7}	∫ 5^3x5^3x+7 `dx`
slope-3x^2+4p+4	`slope` −3`x`²+4`p`+4
(d^3)/(dx^3)(sin(2x))	`d`³`dx`³ (sin(2`x`))
area x^2-4x,0	`area` `x`²−4`x`,0
derivative of (2(16-x^2)/((16+x^2)^2))	`ddx` (2(16−`x`²)(16+`x`²)² )
integral of (cos(x)+sin(x))	∫ (cos(`x`)+sin(`x`))`dx`
derivative of asin(5x)	`ddx` (`a`sin(5`x`))
limit as x approaches-3 of (x^2)/(x^2-9)	lim _{x→ −3}(`x`²`x`²−9 )
(\partial)/(\partial x)(xsin(x^2-y^2))	∂ ∂ `x` (`x`sin(`x`²−`y`²))
(x+ye^{y/x})dx-(xe^{y/x})dy=0	(`x`+`ye`^yx)`dx`−(`xe`^yx)`dy`=0
derivative of (-x^2-5/((x^2-5)^2))	`ddx` (−`x`²−5(`x`²−5)² )
integral of e^{2x}-xe^{2x}	∫ `e`^2x−`xe`^2x`dx`
derivative of-7csc(x+1/(x^5))	`ddx` (−7csc(`x`)+1`x`⁵ )
derivative arcsin(x/a)	`derivative` arcsin(`xa` )
derivative (4/3)pix^3	`derivative` (43 )π`x`³
derivative of 4xy^2-x^2y^2-xy^3	`ddx` (4`xy`²−`x`²`y`²−`xy`³)
integral of-1/2 x^{1/2}	∫ −12 `x`¹²`dx`
tangent f(x)=-3x^2+3x+1,\at x=1	`tangent` `f`(`x`)=−3`x`²+3`x`+1,at `x`=1
derivative y= 2/(1-9x^2)	`derivative` `y`=21−9`x`²
integral from 0 to pi/2 of xcos(x/3)	∫ ₀^π2`x`cos(`x`3 )`dx`
derivative (2ln(x))/x	`derivative` 2ln(`x`)`x`
(dy)/(dx)=2y(9-y)	`dydx` =2`y`(9−`y`)
(dx)/(dt)=x(1-1/2500 x)	`dxdt` =`x`(1−12500 `x`)
integral of (x+4)sqrt(8x+x^2)	∫ (`x`+4)√8`x`+`x`²`dx`
derivative of sqrt(r^2-7x^2)	`ddx` (√`r`²−7`x`²)
derivative of 2sec^2(xtan(x))	`ddx` (2sec²(`x`)tan(`x`))
limit as x approaches 0 of 5/(x-1)	lim _{x→ 0}(5`x`−1 )
laplacetransform sin(2t+3)	`laplacetransform` sin(2`t`+3)
area y=x,x>= 0	`area` `y`=`x`,`x`≥ 0
integral of 1/(xsqrt(5x^2-3))	∫ 1`x`√5`x`²−3 `dx`
maclaurin 6sin(2x)	`maclaurin` 6sin(2`x`)
integral of x^5sin(2x)	∫ `x`⁵sin(2`x`)`dx`
derivative of 1/(1+ce^{-x})	`ddx` (11+`ce`^−x )
t(dy)/(dt)+30y= 1/t	`tdydt` +30`y`=1`t`
integral of xe^{x/2}	∫ `xe`^x2`dx`
slope (8.4)(5.2)	`slope` (8.4)(5.2)
integral of-(3000)/(x^2)	∫ −3000`x`² `dx`
integral of (10x)/(sqrt(4x^2-4))	∫ 10`x`√4`x`²−4 `dx`
inverselaplace ((s+3))/((s+7))	`inverselaplace` (`s`+3)(`s`+7)
y^'+(2y)/t =(2cos(t^2))/t	`y`^′+2`yt` =2cos(`t`²)`t`
integral of x*ln(x+1)	∫ `x`· ln(`x`+1)`dx`
derivative 3sin(3x)	`derivative` 3sin(3`x`)
integral of (x^4-6x^3+12x^2+6)/(x^3-6x^2+12x-8)	∫ `x`⁴−6`x`³+12`x`²+6`x`³−6`x`²+12`x`−8 `dx`
derivative of ((x+4(x^2-4x+16))/(x^3))	`ddx` ((`x`+4)(`x`²−4`x`+16)`x`³ )
derivative 5sqrt(x)sin(x)	`derivative` 5√`x`sin(`x`)
integral of e^{-x}-1	∫ `e`^−x−1`dx`
(\partial)/(\partial x)(-x^2)	∂ ∂ `x` (−`x`²)
(\partial ^2)/(\partial r\partial θ)(r(θ)*sin(θ))	∂ ²∂ `r`∂ θ (`r`(θ)· sin(θ))
tangent y=2x^4,(-2,32)	`tangent` `y`=2`x`⁴,(−2,32)
limit as x approaches 2 of-x	lim _{x→ 2}(−`x`)
derivative of (5x^2+25x/(5x))	`ddx` (5`x`²+25`x`5`x` )
integral of sqrt(10-x^2)	∫ √10−`x`²`dx`
integral of (xe^{-x^2})	∫ (`xe`^−x²)`dx`
derivative y=ln\|5+t-t^3\|	`derivative` `y`=ln\|5+`t`−`t`³\|
integral of (5cos(x)-4sin(x))	∫ (5cos(`x`)−4sin(`x`))`dx`
maclaurin 1/(x-2)	`maclaurin` 1`x`−2
derivative f(x)=e^{4x}	`derivative` `f`(`x`)=`e`^4x
(d^2)/(dx^2)(x^{8/9}+5x)	`d`²`dx`² (`x`⁸⁹+5`x`)
integral from 3 to infinity of 1/x	∫ ₃^∞1`x` `dx`
integral from 0 to 4 of (x^2-4x)	∫ ₀⁴(`x`²−4`x`)`dx`
derivative y=ln(-7x^6)	`derivative` `y`=ln(−7`x`⁶)
(\partial)/(\partial x)(xsqrt(1+y^5))	∂ ∂ `x` (`x`√1+`y`⁵)
slopeintercept (50,5119),(80,7219)	`slopeintercept` (50,5119),(80,7219)
integral of e^{2x}*cos(3x)	∫ `e`^2x· cos(3`x`)`dx`
(\partial)/(\partial x)((1-x)^{1/2})	∂ ∂ `x` ((1−`x`)¹²)

1
..
468
469
470
471
472
..
2459