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Problèmes Functions & Graphing courants

critical f(x)=(x-3)^{2/3}	`critical` `f`(`x`)=(`x`−3)²³
inverser cos(x-pi/2)	`inverse` cos(`x`−π2 )
domaine indéfini f(x)= 1/(1-sqrt(1-x))	`domain` `f`(`x`)=11−√1−`x`
points d'intersection f(x)=3x-2y=12	`intercepts` `f`(`x`)=3`x`−2`y`=12
domaine indéfini y=(30-6x)/(x^2-11x+30)	`domain` `y`=30−6`xx`²−11`x`+30
domaine indéfini 3x-1	`domain` 3`x`−1
domaine indéfini 2/(x-3)-2	`domain` 2`x`−3 −2
points d'intersection f(x)=x^2+4x+4	`intercepts` `f`(`x`)=`x`²+4`x`+4
domaine indéfini sqrt(3-x)+sqrt(x^2-4)	`domain` √3−`x`+√`x`²−4
domaine indéfini (2x^2)/(3x+2)	`domain` 2`x`²3`x`+2
inverser g(x)=(-x-2)/(x+4)	`inverse` `g`(`x`)=−`x`−2`x`+4
inverser f(x)=(x+5)/(x+9)	`inverse` `f`(`x`)=`x`+5`x`+9
domaine indéfini f(x)=(10x+7)/(7x-4)	`domain` `f`(`x`)=10`x`+77`x`−4
inverser f(x)=-2/3 x-4	`inverse` `f`(`x`)=−23 `x`−4
distance (-1,8),(4,-2)	`distance` (−1,8),(4,−2)
domaine indéfini 2csc(1/3 (x-1))-2	`domain` 2csc(13 (`x`−1))−2
asymptotes f(x)=(3x-15)/(x^2-25)	`asymptotes` `f`(`x`)=3`x`−15`x`²−25
inverser f(x)=x^2+5x	`inverse` `f`(`x`)=`x`²+5`x`
inverser f(x)= 1/x-1	`inverse` `f`(`x`)=1`x` −1
domaine indéfini f(x)=5+4x-x^2	`domain` `f`(`x`)=5+4`x`−`x`²
asymptotes (x+2)/(x^2-2x-3)	`asymptotes` `x`+2`x`²−2`x`−3
asymptotes f(x)=3^{x-1}	`asymptotes` `f`(`x`)=3^x−1
domaine indéfini f(x)=sqrt(4x-20)	`domain` `f`(`x`)=√4`x`−20
domaine indéfini x^4-2x^3	`domain` `x`⁴−2`x`³
parallèle 2x-5y=5(-9.3)	`parallel` 2`x`−5`y`=5(−9.3)
droite m=1,(-4,3)	`line` `m`=1,(−4,3)
décalage f(x)=4sin(2x+2pi)	`shift` `f`(`x`)=4sin(2`x`+2π)
domaine indéfini f(x)=-1/(2(7-x)^{1/2)}	`domain` `f`(`x`)=−12(7−`x`)¹²
inverser g(x)=-4-9/2 x	`inverse` `g`(`x`)=−4−92 `x`
points d'intersection y=0.15x+37.4	`intercepts` `y`=0.15`x`+37.4
point médian (2,-4),(2,4)	`midpoint` (2,−4),(2,4)
points d'intersection f(x)=x^2+x-20	`intercepts` `f`(`x`)=`x`²+`x`−20
inverser 0.3^x	`inverse` 0.3^x
points d'intersection f(x)=(x-6)/(x+3)	`intercepts` `f`(`x`)=`x`−6`x`+3
points d'intersection 3x^2+6x	`intercepts` 3`x`²+6`x`
extreme f(x)=5x^2+6x-7	`extreme` `f`(`x`)=5`x`²+6`x`−7
domaine indéfini (2x^2+3x-2)/(x^2+x-2)	`domain` 2`x`²+3`x`−2`x`²+`x`−2
asymptotes (5x+25)/(2x+7)	`asymptotes` 5`x`+252`x`+7
décalage f(x)=-cos(x)-1	`shift` `f`(`x`)=−cos(`x`)−1
domaine indéfini f(x)= 7/x*9/(x+9)	`domain` `f`(`x`)=7`x` · 9`x`+9
extreme x^3+37x+250,1<= x<= 10	`extreme` `x`³+37`x`+250,1≤ `x`≤ 10
points d'intersection-4x^2+6x-1	`intercepts` −4`x`²+6`x`−1
inflection xe^{(-x^2)/2}	`inflection` `xe`^−x²2
inverser f(x)=(3x+5)/(x-4)	`inverse` `f`(`x`)=3`x`+5`x`−4
point médian (2,-3),(10,7)	`midpoint` (2,−3),(10,7)
extreme f(x)=-7+6x-x^3	`extreme` `f`(`x`)=−7+6`x`−`x`³
domaine indéfini f(x)= 2/(6-5x)	`domain` `f`(`x`)=26−5`x`
parité f(x)=x^3-3	`parity` `f`(`x`)=`x`³−3
asymptotes-4/(5/x-5)	`asymptotes` −45`x` −5
critical x^3-6x^2+9x+1	`critical` `x`³−6`x`²+9`x`+1
domaine indéfini f(x)=25x-x^2	`domain` `f`(`x`)=25`x`−`x`²
perpendiculaire y=-1/2 x-1,(3,2)	`perpendicular` `y`=−12 `x`−1,(3,2)
inflection \sqrt[3]{1-x^2}	`inflection` ³√1−`x`²
domaine indéfini f(x)= 1/3 sqrt(x-5)	`domain` `f`(`x`)=13 √`x`−5
symétrie 3x^3	`symmetry` 3`x`³
symétrie (4x)/(x^2+4)	`symmetry` 4`xx`²+4
parité (2x+1)/(4x^3+5x+7)	`parity` 2`x`+14`x`³+5`x`+7
asymptotes f(x)=(3x)/(x^2-8)	`asymptotes` `f`(`x`)=3`xx`²−8
domaine indéfini y=sqrt(x-5)	`domain` `y`=√`x`−5
amplitude 4sin(pix)	`amplitude` 4sin(π`x`)
domaine indéfini y=\sqrt[3]{x-1}	`domain` `y`=³√`x`−1
pente 8y=0.2(3x-5)	`slope` 8`y`=0.2(3`x`−5)
droite (0,0),(2.03,7.01)	`line` (0,0),(2.03,7.01)
domaine indéfini f(x)=sqrt(4x-24)	`domain` `f`(`x`)=√4`x`−24
pente 6x+3y=9	`slope` 6`x`+3`y`=9
domaine indéfini y=(2x-34)/(x+2)	`domain` `y`=2`x`−34`x`+2
domaine indéfini 1+sqrt(3x+1)	`domain` 1+√3`x`+1
inverser \sqrt[3]{x+2}	`inverse` ³√`x`+2
domaine indéfini f(x)=sqrt(3-6x)	`domain` `f`(`x`)=√3−6`x`
domaine indéfini 1/(sqrt(2x+1))	`domain` 1√2`x`+1
pente y=-1.75(-6)+19	`slope` `y`=−1.75(−6)+19
parité ln(sin(x))*sin(x)	`parity` ln(sin(`x`))· sin(`x`)
domaine indéfini sqrt(6x-48)	`domain` √6`x`−48
slopeintercept x+2y=12	`slopeintercept` `x`+2`y`=12
symétrie y=(-x^3)/(3x^2-9)	`symmetry` `y`=−`x`³3`x`²−9
monotone 1-e^{-x}x^2	`monotone` 1−`e`^−x`x`²
gamme 5e^{-x}	`range` 5`e`^−x
domaine indéfini f(x)=(x^2+1)/(x-1)	`domain` `f`(`x`)=`x`²+1`x`−1
domaine indéfini f(x)=(3x-4)/(x^2-5x+10)	`domain` `f`(`x`)=3`x`−4`x`²−5`x`+10
inverser f(x)=sqrt(10-x)	`inverse` `f`(`x`)=√10−`x`
domaine indéfini g(x)=(2x)/(x^2-9)	`domain` `g`(`x`)=2`xx`²−9
domaine indéfini f(x)=(sqrt(x-2))/(2x-10)	`domain` `f`(`x`)=√`x`−22`x`−10
points d'intersection f(x)=2x-18	`intercepts` `f`(`x`)=2`x`−18
pente f(x)=x	`slope` `f`(`x`)=`x`
inverser 2(x+1)^2-5	`inverse` 2(`x`+1)²−5
pente m=4p=(81)	`slope` `m`=4`p`=(81)
critical x^3-48x	`critical` `x`³−48`x`
asymptotes f(x)=(x-2)/(x^2+2x-15)	`asymptotes` `f`(`x`)=`x`−2`x`²+2`x`−15
gamme (3x+4)/(x^2-25)	`range` 3`x`+4`x`²−25
perpendiculaire y=5x+2,\at x=1	`perpendicular` `y`=5`x`+2,at `x`=1
domaine indéfini f(x)= 2/(x-6)	`domain` `f`(`x`)=2`x`−6
domaine indéfini f(x)=(x-5)/(x^2-25)	`domain` `f`(`x`)=`x`−5`x`²−25
domaine indéfini f(x)=(1-2t)/((t+6))	`domain` `f`(`x`)=1−2`t`(`t`+6)
inflection-x^4+12x^3-12x+13	`inflection` −`x`⁴+12`x`³−12`x`+13
inverser f(x)=2sqrt(x-5)	`inverse` `f`(`x`)=2√`x`−5
perpendiculaire 3x+6y=12	`perpendicular` 3`x`+6`y`=12
gamme e^x-1	`range` `e`^x−1
inverser f(x)=log_{2}(x)+1	`inverse` `f`(`x`)=log₂(`x`)+1
distance (-1,0),(2,1)	`distance` (−1,0),(2,1)
asymptotes (3x^2-18x+24)/(x^2-4x)	`asymptotes` 3`x`²−18`x`+24`x`²−4`x`

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