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Problemi popolari

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Popolari Pre Calculus Problemi

polar (5,0)	`polar` (5,0)
slopeintercept y=2(5x+1)+3(5x+3)	`slopeintercept` `y`=2(5`x`+1)+3(5`x`+3)
x=10	`x`=10
semplificare (-2.3)(10.3)	`simplify` (−2.3)(10.3)
derivative f(x)= 5/x ,\at x=-1	`derivative` `f`(`x`)=5`x` ,at `x`=−1
x=ln(2)	`x`=ln(2)
derivative-e^{-x}	`derivative` −`e`^−x
polar (2,-1)	`polar` (2,−1)
tangent x^3	`tangent` `x`³
derivative-1/x	`derivative` −1`x`
tangent y=x^3-2x^2+4,(2,4)	`tangent` `y`=`x`³−2`x`²+4,(2,4)
integrale e^{x^2}	`integral` `e`^x²
pendenza 3x+y-15=0	`slope` 3`x`+`y`−15=0
tangent f(x)=2x^2+7x-9,\at x=-3	`tangent` `f`(`x`)=2`x`²+7`x`−9,at `x`=−3
derivative f(x)=(2x+1)^2	`derivative` `f`(`x`)=(2`x`+1)²
polar (2,-2sqrt(3))	`polar` (2,−2√3)
derivative y=2x	`derivative` `y`=2`x`
derivative y=sin(3x)	`derivative` `y`=sin(3`x`)
derivative f(x)=\sqrt[5]{x^4}	`derivative` `f`(`x`)=⁵√`x`⁴
derivative-sin(x)	`derivative` −sin(`x`)
punto medio (-9,-4),(-1,6)	`midpoint` (−9,−4),(−1,6)
z=1+i	`z`=1+`i`
derivative f(x)=-9/x ,\at x=-4	`derivative` `f`(`x`)=−9`x` ,at `x`=−4
pendenza 2	`slope` 2
Y=3	`Y`=3
pendenza 3x+2y-4=0	`slope` 3`x`+2`y`−4=0
derivative xe^{-2x}	`derivative` `xe`^−2x
derivative y=sin(x)	`derivative` `y`=sin(`x`)
pendenza (1,2),(5,-1)	`slope` (1,2),(5,−1)
perpendicolare y=-2x+5	`perpendicular` `y`=−2`x`+5
derivative y=e^{-x}	`derivative` `y`=`e`^−x
distanza (-2,-6),(0,5)	`distance` (−2,−6),(0,5)
derivative f(x)=x^2-1,x=-1	`derivative` `f`(`x`)=`x`²−1,`x`=−1
integrale y/((1+y^2))	`integral` `y`(1+`y`²)
retta (0,0),(1,1)	`line` (0,0),(1,1)
derivative y=sqrt(x^2+1)	`derivative` `y`=√`x`²+1
polar (3,-4)	`polar` (3,−4)
derivative f(x)=(x^2-1)/(x^2+1)	`derivative` `f`(`x`)=`x`²−1`x`²+1
tangent y=(5x)/(x-3),(4,20)	`tangent` `y`=5`xx`−3 ,(4,20)
derivative y=(x+1)/(x-1)	`derivative` `y`=`x`+1`x`−1
f=e	`f`=`e`
integrale xe^{x^2}	`integral` `xe`^x²
tangent f(x)=x^3	`tangent` `f`(`x`)=`x`³
derivative 2sin(x)	`derivative` 2sin(`x`)
pendenza y=2x-4	`slope` `y`=2`x`−4
θ= pi/3	θ=π3
derivative f(x)=x^2+x	`derivative` `f`(`x`)=`x`²+`x`
x=-3	`x`=−3
tangent y=8cos(3x)-2sin(4x)	`tangent` `y`=8cos(3`x`)−2sin(4`x`)
derivative-x/2	`derivative` −`x`2
polar (5,-5)	`polar` (5,−5)
derivative f(x)=(x^2-1)^2	`derivative` `f`(`x`)=(`x`²−1)²
punto medio (1,2),(1,-5)	`midpoint` (1,2),(1,−5)
cartesian (-4,pi)	`cartesian` (−4,π)
derivative 4x^3	`derivative` 4`x`³
semplificare (-4.2)(8.5)	`simplify` (−4.2)(8.5)
cartesian (2,(11pi)/6)	`cartesian` (2,11π6 )
pendenza 5y+2x=12	`slope` 5`y`+2`x`=12
derivative x^2cos(x)	`derivative` `x`²cos(`x`)
cartesian (4,0)	`cartesian` (4,0)
derivative f(x)=2xsin(3x)	`derivative` `f`(`x`)=2`x`sin(3`x`)
derivative y=(2x+1)/(2x-1)	`derivative` `y`=2`x`+12`x`−1
pendenza 3x-45-15y=0	`slope` 3`x`−45−15`y`=0
derivative y=(x^2+4x+3)/(sqrt(x))	`derivative` `y`=`x`²+4`x`+3√`x`
derivative f(x)=(1-sec(x))/(tan(x))	`derivative` `f`(`x`)=1−sec(`x`)tan(`x`)
x=-2	`x`=−2
perpendicolare y=2x-5	`perpendicular` `y`=2`x`−5
derivative f(x)=xe^{-x^2}	`derivative` `f`(`x`)=`xe`^−x²
derivative y=tan(x)	`derivative` `y`=tan(`x`)
polar (-sqrt(3),1)	`polar` (−√3,1)
punto medio (-6,-3),(2,7)	`midpoint` (−6,−3),(2,7)
pendenza y+3=-4(x+7)	`slope` `y`+3=−4(`x`+7)
retta (4,2),(-3,1)	`line` (4,2),(−3,1)
cartesian (6,-(2pi)/3)	`cartesian` (6,−2π3 )
derivative x^2+1	`derivative` `x`²+1
derivative x-3	`derivative` `x`−3
derivative y=x^{ln(x)}	`derivative` `y`=`x`^ln(x)
polar (-6,6)	`polar` (−6,6)
derivative f(x)=e^{1/x}	`derivative` `f`(`x`)=`e`^1x
punto medio (7,-12),(-5,-15)	`midpoint` (7,−12),(−5,−15)
cartesian (-3,-pi/6)	`cartesian` (−3,−π6 )
punto medio (-2,-7),(7,4)	`midpoint` (−2,−7),(7,4)
punto medio (3,17),(-14,-8)	`midpoint` (3,17),(−14,−8)
retta θ=(4pi)/3	`line` θ=4π3
retta (3, 1/4),(3/2 ,7)	`line` (3,14 ),(32 ,7)
derivative y=ln(sqrt(x))	`derivative` `y`=ln(√`x`)
derivative y=ln(x^2)	`derivative` `y`=ln(`x`²)
derivative f(x)=sqrt(x+9)	`derivative` `f`(`x`)=√`x`+9
derivative y=x^3	`derivative` `y`=`x`³
polar (-(9sqrt(3))/2 , 9/2)	`polar` (−9√32 ,92 )
derivative xsqrt(1-x^2)	`derivative` `x`√1−`x`²
pendenza y=2x+1	`slope` `y`=2`x`+1
punto medio (3.2,2.5),(1.6,-4.5)	`midpoint` (3.2,2.5),(1.6,−4.5)
derivative y=x^{sin(x)}	`derivative` `y`=`x`^sin(x)
polar (2,2sqrt(3))	`polar` (2,2√3)
derivative f(x)=x^3-x-2	`derivative` `f`(`x`)=`x`³−`x`−2
parallela 5x-y=4,(2,0)	`parallel` 5`x`−`y`=4,(2,0)
semplificare (-1.4)(3.2)	`simplify` (−1.4)(3.2)
punto medio (-7/3 , 3/4),(5/3 ,-9/4)	`midpoint` (−73 ,34 ),(53 ,−94 )
r=4	`r`=4

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