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Problemi popolari

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Popolari Calcoli Problemi

derivative f(x)= 4/x	`derivative` `f`(`x`)=4`x`
integral of (3x^4-x^3+6x^2)/(x^4)	∫ 3`x`⁴−`x`³+6`x`²`x`⁴ `dx`
area y=12-x^2,y=x^2-6	`area` `y`=12−`x`²,`y`=`x`²−6
derivative of (cos(7x)^x)	`ddx` ((cos(7`x`))^x)
area sqrt(x), 1/2 x,0,25	`area` √`x`,12 `x`,0,25
(\partial)/(\partial x)((3x-y)/(3x+y))	∂ ∂ `x` (3`x`−`y`3`x`+`y` )
integral of x(2x-1)^9	∫ `x`(2`x`−1)⁹`dx`
derivative of \sqrt[8]{x}-8e^x	`ddx` (⁸√`x`−8`e`^x)
tangent f(x)=x^2-9,(4,7)	`tangent` `f`(`x`)=`x`²−9,(4,7)
(\partial)/(\partial y)(ln(x^3+y^3))	∂ ∂ `y` (ln(`x`³+`y`³))
6x+10,4x+44,x=15,x=19	6`x`+10,4`x`+44,`x`=15,`x`=19
integral from 3.5 to 7 of 274000-39200x	∫ _3.5⁷274000−39200`xdx`
derivative of tan(4x+4)	`ddx` (tan(4`x`+4))
integral of cos^2(x/3)	∫ cos²(`x`3 )`dx`
integral from-infinity to-1 of e^{-38t}	∫ _−∞⁻¹`e`^−38t`dt`
sum from n=1 to infinity of 5/(n^2+16)	∑ _n=1^∞5`n`²+16
inverselaplace s^2+6s+7	`inverselaplace` `s`²+6`s`+7
limit as x approaches pi/2 of x	lim _{x→ π2}(`x`)
derivative y=(7ln(x))/(3x+4)	`derivative` `y`=7ln(`x`)3`x`+4
limit as x approaches 1/3 of 3x^3+2x^2	lim _{x→ 13}(3`x`³+2`x`²)
normal y= x/(x^2+1),\at x=-1	`normal` `y`=`xx`²+1 ,at `x`=−1
(\partial)/(\partial x)(2sqrt(x*y)-1/2 x^2)	∂ ∂ `x` (2√`x`· `y`−12 `x`²)
f(t)=6sin(t)	`f`(`t`)=6sin(`t`)
integral from-1 to 3 of x/(x^2+4)	∫ ₋₁³`xx`²+4 `dx`
derivative of x^2+7x+12	`ddx` (`x`²+7`x`+12)
integral of 1/(cos(x)sin(x)+cos^2(x))	∫ 1cos(`x`)sin(`x`)+cos²(`x`) `dx`
integral of 8xln(7x)	∫ 8`x`ln(7`x`)`dx`
derivative of (sin(x)/(x^2))	`ddx` (sin(`x`)`x`² )
integral from y to x of (e^t)/t	∫ _y^x`e`^t`t` `dt`
pendenza (32)(41.5)	`slope` (32)(41.5)
(\partial)/(\partial x)(x/(x^4-y^6))	∂ ∂ `x` (`xx`⁴−`y`⁶ )
integral of cos^2(x)tan^3(x)	∫ cos²(`x`)tan³(`x`)`dx`
f(x)=(e^x)/(x^2)	`f`(`x`)=`e`^x`x`²
limit as x approaches 1/4 of 8x(x-1/5)	lim _{x→ 14}(8`x`(`x`−15 ))
limit as x approaches 0 of 1/(1-x)	lim _{x→ 0}(11−`x` )
y^'=0.5(3-y)	`y`^′=0.5(3−`y`)
y^{''}-21y^'+108y=0	`y`^{′ ′}−21`y`^′+108`y`=0
(dy)/(dx)+8y=x^2y^2	`dydx` +8`y`=`x`²`y`²
(\partial)/(\partial x)(3xcos(5xy))	∂ ∂ `x` (3`x`cos(5`xy`))
derivative 1/2 (x^4+7)	`derivative` 12 (`x`⁴+7)
integral of e^x0.2	∫ `e`^x0.2`dx`
tangent f(x)=x^3-2x^2-6x+6,\at x=0	`tangent` `f`(`x`)=`x`³−2`x`²−6`x`+6,at `x`=0
integral of (3x)^2	∫ (3`x`)²`dx`
derivative of-xy^3	`ddx` (−`xy`³)
pendenza (-2,4),(-1,-1)	`slope` (−2,4),(−1,−1)
integral from-a to a of (a-\|x\|)	∫ _−a^a(`a`−\|`x`\|)`dx`
limit as a approaches 0 of x^a	lim _{a→ 0}(`x`^a)
tangent (x+7)/(x+1)	`tangent` `x`+7`x`+1
tangent y=4x^3-4x,(1,0)	`tangent` `y`=4`x`³−4`x`,(1,0)
integral of (x+5)(x^3+5x-10)	∫ (`x`+5)(`x`³+5`x`−10)`dx`
integral of-x^2ln(x)	∫ −`x`²ln(`x`)`dx`
integral of 24x^{-3}	∫ 24`x`⁻³`dx`
integral from 0 to pi/2 of 8cos^5(x)	∫ ₀^π28cos⁵(`x`)`dx`
(dy)/(dx)=3x-y	`dydx` =3`x`−`y`
laplacetransform sin(t+pi/4)	`laplacetransform` sin(`t`+π4 )
integral from 0 to 1 of (1-x^2)^2	∫ ₀¹(1−`x`²)²`dx`
(2-x)^'	(2−`x`)^′
derivative of-7cos(x)	`ddx` (−7cos(`x`))
area y=6x,y=3x^2	`area` `y`=6`x`,`y`=3`x`²
integral from 0 to 1 of 9x	∫ ₀¹9`xdx`
integral of xarcsec(x)	∫ `x`arcsec(`x`)`dx`
integral of ((xe^{2x}))/((1+2x)^2)	∫ (`xe`^2x)(1+2`x`)² `dx`
tangent f(x)= 1/x ,\at x=-2	`tangent` `f`(`x`)=1`x` ,at `x`=−2
derivative of (x^3/3+(x^2)/2-6x)	`ddx` (`x`³3 +`x`²2 −6`x`)
derivative of 2e^{x^2}	`ddx` (2`e`^x²)
(\partial)/(\partial x)((x+y)e^x)	∂ ∂ `x` ((`x`+`y`)`e`^x)
integral of 1/P	∫ 1`P` `dP`
derivative f(t)=0.1(400-40t+t^2)	`derivative` `f`(`t`)=0.1(400−40`t`+`t`²)
derivative of sqrt(x)+2sin(x)	`ddx` (√`x`+2sin(`x`))
integral of 1/(cos^2(t)*sqrt(1+tan(t)))	∫ 1cos²(`t`)· √1+tan(`t`) `dt`
limit as x approaches 7-of (\|x-7\|)/(x-7)	lim _{x→ 7−}(\|`x`−7\|`x`−7 )
derivative f(x)=3x+4	`derivative` `f`(`x`)=3`x`+4
derivative of cos^9(x^2y^6)	`ddx` (cos⁹(`x`²`y`⁶))
derivative sqrt(14x)	`derivative` √14`x`
tangent xy^3+xy=2,(1,1)	`tangent` `xy`³+`xy`=2,(1,1)
tangent f(x)= 4/(x^2),\at x=1	`tangent` `f`(`x`)=4`x`² ,at `x`=1
derivative of (5x^3+7x^2/x)	`ddx` (5`x`³+7`x`²`x` )
derivative of sqrt(x)-1/9 x	`ddx` (√`x`−19 `x`)
limit as x approaches 0 of e	lim _{x→ 0}(`e`)
sum from n=1 to infinity of (n-1)/(3n-1)	∑ _n=1^∞`n`−13`n`−1
y^{''}+1500y=320	`y`^{′ ′}+1500`y`=320
derivative f(x)=ln(18)	`derivative` `f`(`x`)=ln(18)
integral of cos(x)sin(sin(x))	∫ cos(`x`)sin(sin(`x`))`dx`
area y=6cos(pix),y=8x^2-2,-0.5,0.5	`area` `y`=6cos(π`x`),`y`=8`x`²−2,−0.5,0.5
integral of 1/(2+2x)	∫ 12+2`x` `dx`
integral of sin(ln(13x))	∫ sin(ln(13`x`))`dx`
tangent f(x)=2x^2+5x,\at x=-3	`tangent` `f`(`x`)=2`x`²+5`x`,at `x`=−3
(d^2h)/(dt^2)=-kh	`d`²`hdt`² =−`kh`
limit as x approaches 2 of 2x^2-3x+1	lim _{x→ 2}(2`x`²−3`x`+1)
integral of (x^2)/4-1	∫ `x`²4 −1`dx`
y^{''}+36y=-36sec(6t)	`y`^{′ ′}+36`y`=−36sec(6`t`)
derivative of sqrt(e^x+1)	`ddx` (√`e`^x+1)
derivative (arctan(x))^2	`derivative` (arctan(`x`))²
(\partial)/(\partial x)(x^6)	∂ ∂ `x` (`x`⁶)
integral of ye^{-y/x}	∫ `ye`^−yx`dy`
integral from-infinity to 0 of 1/(6-2x)	∫ _−∞⁰16−2`x` `dx`
derivative of 3/(sqrt(1-x^2))	`ddx` (3√1−`x`² )
(\partial)/(\partial x)(M/(2px))	∂ ∂ `x` (`M`2`px` )
limit as x approaches 3 of 3x^4+2x^2-5	lim _{x→ 3}(3`x`⁴+2`x`²−5)
f(x)=(-3x^2+2x+4)^{12}	`f`(`x`)=(−3`x`²+2`x`+4)¹²

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