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Problèmes Functions & Graphing courants

inverser f(x)=x^2-1,x<= 0	`inverse` `f`(`x`)=`x`²−1,`x`≤ 0
asymptotes f(x)=-2/3 csc(2x)	`asymptotes` `f`(`x`)=−23 csc(2`x`)
domaine indéfini f(x)=sqrt(1/x+1)	`domain` `f`(`x`)=√1`x` +1
symétrie 3x^2-2	`symmetry` 3`x`²−2
asymptotes f(x)= 1/(x-3)+4	`asymptotes` `f`(`x`)=1`x`−3 +4
domaine indéfini f(x)=-10sqrt(6-11x)+10	`domain` `f`(`x`)=−10√6−11`x`+10
asymptotes f(x)=2	`asymptotes` `f`(`x`)=2
critical f(x)=-6sin(-x+pi/2)	`critical` `f`(`x`)=−6sin(−`x`+π2 )
inverser 3x^2+2x	`inverse` 3`x`²+2`x`
gamme f(x)=-4^x	`range` `f`(`x`)=−4^x
gamme \sqrt[3]{x-8}	`range` ³√`x`−8
asymptotes f(x)= 1/(x-3)+2	`asymptotes` `f`(`x`)=1`x`−3 +2
gamme f(x)=x^2-25,x>= 5	`range` `f`(`x`)=`x`²−25,`x`≥ 5
domaine indéfini (x-8)^2	`domain` (`x`−8)²
inverser f(x)= 1/(x+1)	`inverse` `f`(`x`)=1`x`+1
décalage 3cos(5x-9)	`shift` 3cos(5`x`−9)
gamme x^2+4x+7	`range` `x`²+4`x`+7
périodicité 3cot(2pix)	`periodicity` 3cot(2π`x`)
inflection 2x^3-9x^2-24x+30	`inflection` 2`x`³−9`x`²−24`x`+30
inverser f(x)=sqrt(2-x/(x-2))	`inverse` `f`(`x`)=√2−`xx`−2
domaine indéfini 8x^2	`domain` 8`x`²
parité f(x)=x^2+10	`parity` `f`(`x`)=`x`²+10
inverser y/(y+2)	`inverse` `yy`+2
inverser x^2+3x-4	`inverse` `x`²+3`x`−4
domaine indéfini x^4-x^2	`domain` `x`⁴−`x`²
symétrie x^2+x+2	`symmetry` `x`²+`x`+2
points d'intersection f(x)=-8sin(10x-pi/4)	`intercepts` `f`(`x`)=−8sin(10`x`−π4 )
inverser f(x)=x^2-6x+9	`inverse` `f`(`x`)=`x`²−6`x`+9
inverser f(x)= 1/x+1/(x^2)	`inverse` `f`(`x`)=1`x` +1`x`²
inverser f(x)=ln(x+6)	`inverse` `f`(`x`)=ln(`x`+6)
domaine indéfini (2x)/(x^2+1)	`domain` 2`xx`²+1
asymptotes f(x)=(x^3)/(81-x^2)	`asymptotes` `f`(`x`)=`x`³81−`x`²
domaine indéfini 1+x^2	`domain` 1+`x`²
droite (2,-3),(4,5)	`line` (2,−3),(4,5)
f(x)=cos(x)sin(x)	`f`(`x`)=cos(`x`)sin(`x`)
extreme f(x)=x^3-6x^2+9x	`extreme` `f`(`x`)=`x`³−6`x`²+9`x`
domaine indéfini 1/(x^{3/2)+3x}	`domain` 1`x`³²+3`x`
amplitude tan(x)-4	`amplitude` tan(`x`)−4
gamme sin(t)-(cos(t)+sin(t))	`range` sin(`t`)−(cos(`t`)+sin(`t`))
extreme 3cos(4x)	`extreme` 3cos(4`x`)
critical f(x)=(2x-14)^4	`critical` `f`(`x`)=(2`x`−14)⁴
domaine indéfini f(x)=(x-2)^3+3	`domain` `f`(`x`)=(`x`−2)³+3
symétrie-(x-1)^2+4	`symmetry` −(`x`−1)²+4
extreme f(x)=2xsqrt(4-x^2)	`extreme` `f`(`x`)=2`x`√4−`x`²
monotone f(x)=9x^2-x^3-3	`monotone` `f`(`x`)=9`x`²−`x`³−3
f(x)=-sqrt(x)	`f`(`x`)=−√`x`
inverser y= 1/(x+5)	`inverse` `y`=1`x`+5
slopeintercept 9x-7y=-7	`slopeintercept` 9`x`−7`y`=−7
parité sqrt(x^4-32x^3+290x^2-800x+6625)	`parity` √`x`⁴−32`x`³+290`x`²−800`x`+6625
asymptotes f(x)=(x^2+1)/(x^2-1)	`asymptotes` `f`(`x`)=`x`²+1`x`²−1
asymptotes f(x)=((x^3+1))/(x^2-1)	`asymptotes` `f`(`x`)=(`x`³+1)`x`²−1
domaine indéfini f(x)= 1/2 x-1/3	`domain` `f`(`x`)=12 `x`−13
asymptotes f(x)=(4x)/7	`asymptotes` `f`(`x`)=4`x`7
inverser f(x)=(9-x)/(x-7)	`inverse` `f`(`x`)=9−`xx`−7
asymptotes f(x)= 4/(x^2-4)	`asymptotes` `f`(`x`)=4`x`²−4
domaine indéfini (x^3)/(x^3+1)	`domain` `x`³`x`³+1
domaine indéfini f(x)=sqrt(x-2)+\sqrt[3]{x-3}	`domain` `f`(`x`)=√`x`−2+³√`x`−3
domaine indéfini f(x)=(2x)/(x+9)	`domain` `f`(`x`)=2`xx`+9
décalage 3sin(2x-pi)	`shift` 3sin(2`x`−π)
slopeintercept 2x+y=-9	`slopeintercept` 2`x`+`y`=−9
slopeintercept y=4x+5	`slopeintercept` `y`=4`x`+5
distance (5,-2),(6,4)	`distance` (5,−2),(6,4)
extreme f(x)=3-4x+x^2	`extreme` `f`(`x`)=3−4`x`+`x`²
gamme f(x)=0.5^x	`range` `f`(`x`)=0.5^x
inverser f(t)=4+7t	`inverse` `f`(`t`)=4+7`t`
droite (1,2),(3,4)	`line` (1,2),(3,4)
points d'intersection log_{4}(x-1)+1	`intercepts` log₄(`x`−1)+1
domaine indéfini f(x)= x/(sqrt(x^2-9))	`domain` `f`(`x`)=`x`√`x`²−9
domaine indéfini f(x)=(x-2)/(2x-4)	`domain` `f`(`x`)=`x`−22`x`−4
asymptotes f(x)=(2x)/(x+7)	`asymptotes` `f`(`x`)=2`xx`+7
inverser f(x)=sqrt(x^2-4)	`inverse` `f`(`x`)=√`x`²−4
domaine indéfini sqrt(4-x^2)-sqrt(x+1)	`domain` √4−`x`²−√`x`+1
asymptotes (2x^2+x-15)/(5x^2-28x+15)	`asymptotes` 2`x`²+`x`−155`x`²−28`x`+15
slopeintercept 2x-5y=10	`slopeintercept` 2`x`−5`y`=10
gamme f(x)=3^{x-1}	`range` `f`(`x`)=3^x−1
domaine indéfini f(x)=sqrt(x^2-1)+1	`domain` `f`(`x`)=√`x`²−1+1
asymptotes f(x)=((2x^2-3x+3))/(1-2x)	`asymptotes` `f`(`x`)=(2`x`²−3`x`+3)1−2`x`
asymptotes f(x)=((8x^2+6)/(8x^2-6))	`asymptotes` `f`(`x`)=(8`x`²+68`x`²−6 )
domaine indéfini f(x)=1+sqrt((3-x)/(5-x))	`domain` `f`(`x`)=1+√3−`x`5−`x`
f(x)=(x+5)/(x^2-10x+25)	`f`(`x`)=`x`+5`x`²−10`x`+25
fréquence sec(x)	`frequency` sec(`x`)
pente-9	`slope` −9
points d'intersection x^3-17x^2+48x-32	`intercepts` `x`³−17`x`²+48`x`−32
décalage 2/3 cos(2(θ/3-pi))+1/2	`shift` 23 cos(2(θ3 −π))+12
distance (-1, 19/2),(-9,11)	`distance` (−1,192 ),(−9,11)
y=3x-1	`y`=3`x`−1
extreme f(x)=-32t+40	`extreme` `f`(`x`)=−32`t`+40
droite (12,3),(3,12)	`line` (12,3),(3,12)
points d'intersection cot(x+(7pi)/(36))	`intercepts` cot(`x`+7π36 )
point médian (-1,-3),(4,-6)	`midpoint` (−1,−3),(4,−6)
critical 1/4 x^4-1/3 x^3-x^2	`critical` 14 `x`⁴−13 `x`³−`x`²
domaine indéfini f(x)=-2x^2-3x+1	`domain` `f`(`x`)=−2`x`²−3`x`+1
domaine indéfini f(x)=\sqrt[3]{x+6}+1	`domain` `f`(`x`)=³√`x`+6+1
point médian (-10,1),(-2,-4)	`midpoint` (−10,1),(−2,−4)
critical xe^{-3x}	`critical` `xe`^−3x
inverser f(x)= 1/4 x^3+8	`inverse` `f`(`x`)=14 `x`³+8
asymptotes (x-2)e^x	`asymptotes` (`x`−2)`e`^x
inverser f(x)= 7/(5x+7)	`inverse` `f`(`x`)=75`x`+7
domaine indéfini (2x^2-x-7)/(x^2+9)	`domain` 2`x`²−`x`−7`x`²+9
domaine indéfini log_{1/2}(-x+2)+5	`domain` log₁₂(−`x`+2)+5

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