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Problèmes Functions & Graphing courants

inverser (2x+1)^3	`inverse` (2`x`+1)³
domaine indéfini sqrt(8-\sqrt{8-x)}	`domain` √8−√8−`x`
gamme f(x)=-1/2 x^2-4x+10	`range` `f`(`x`)=−12 `x`²−4`x`+10
domaine indéfini f(x)=(1/(sqrt(x)))^2-16	`domain` `f`(`x`)=(1√`x` )²−16
point médian (9,-6),(6,-9)	`midpoint` (9,−6),(6,−9)
inverser f(x)=(3x-5)/2	`inverse` `f`(`x`)=3`x`−52
asymptotes (2+x)/(x(x-3))	`asymptotes` 2+`xx`(`x`−3)
gamme f(x)=(x+3)/4	`range` `f`(`x`)=`x`+34
inverser f(x)= 5/(2x)	`inverse` `f`(`x`)=52`x`
extreme f(x)=3x^3-36	`extreme` `f`(`x`)=3`x`³−36
parité f(x)= 9/(sqrt(4-x^2))	`parity` `f`(`x`)=9√4−`x`²
extreme f(x)=x^2+2x-2	`extreme` `f`(`x`)=`x`²+2`x`−2
points d'intersection f(x)=3x+y=6x-y=6	`intercepts` `f`(`x`)=3`x`+`y`=6`x`−`y`=6
inverser f(x)=sqrt(x-8)	`inverse` `f`(`x`)=√`x`−8
domaine indéfini f(x)= 4/(x^2-4)	`domain` `f`(`x`)=4`x`²−4
critical x^3(x+5)^2+5	`critical` `x`³(`x`+5)²+5
domaine indéfini f(x)=sqrt((3-12x)/(6+4x))	`domain` `f`(`x`)=√3−12`x`6+4`x`
domaine indéfini (sqrt(x+4))/(x-9)	`domain` √`x`+4`x`−9
inverser f(x)=2x^3-2	`inverse` `f`(`x`)=2`x`³−2
asymptotes ((x^3-8))/((x^2-5x+6))	`asymptotes` (`x`³−8)(`x`²−5`x`+6)
domaine indéfini 3(3x+5)+5	`domain` 3(3`x`+5)+5
domaine indéfini 1/(x-4)+1/(6-x)	`domain` 1`x`−4 +16−`x`
inverser 6/(5+x)	`inverse` 65+`x`
inflection f(x)=x^4	`inflection` `f`(`x`)=`x`⁴
inverser f(x)=(2x^2-16)/(x+2)	`inverse` `f`(`x`)=2`x`²−16`x`+2
domaine indéfini f(x)=sqrt(ln(x+1))	`domain` `f`(`x`)=√ln(`x`+1)
asymptotes f(x)=((x+2))/(x^2+6x+8)	`asymptotes` `f`(`x`)=(`x`+2)`x`²+6`x`+8
gamme 2x	`range` 2`x`
domaine indéfini f(x)=(sqrt(x))/(x-9)	`domain` `f`(`x`)=√`xx`−9
inverser f(x)=((8x-7))/((5x+8))	`inverse` `f`(`x`)=(8`x`−7)(5`x`+8)
inverser f(x)=2(x+3)	`inverse` `f`(`x`)=2(`x`+3)
inverser f(x)=ln(x+5)+3	`inverse` `f`(`x`)=ln(`x`+5)+3
extreme f(x)=-2	`extreme` `f`(`x`)=−2
inverser a^2-7a-10	`inverse` `a`²−7`a`−10
domaine indéfini x^3-27	`domain` `x`³−27
domaine indéfini 5/(x+3)+2	`domain` 5`x`+3 +2
asymptotes (x^2-49)/(x(x-7))	`asymptotes` `x`²−49`x`(`x`−7)
domaine indéfini f(x)=sqrt(ln(x-1))	`domain` `f`(`x`)=√ln(`x`−1)
critical f(x)=x^4-5x^2+4	`critical` `f`(`x`)=`x`⁴−5`x`²+4
points d'intersection (x+1)/(x^2+x+1)	`intercepts` `x`+1`x`²+`x`+1
parallèle y=2x+1(3.1)	`parallel` `y`=2`x`+1(3.1)
inverser log_{3}(4^x-4)	`inverse` log₃(4^x−4)
domaine indéfini f(x)=(x-3)x^2	`domain` `f`(`x`)=(`x`−3)`x`²
inverser f(x)=1-2x	`inverse` `f`(`x`)=1−2`x`
distance (-3,2),(4,-5)	`distance` (−3,2),(4,−5)
inverser f(x)=(5e^x-2)/(e^x+8)	`inverse` `f`(`x`)=5`e`^x−2`e`^x+8
gamme 2/(x+5)	`range` 2`x`+5
points d'intersection f(x)=x^2+9x+18	`intercepts` `f`(`x`)=`x`²+9`x`+18
domaine indéfini 9/(x-8)	`domain` 9`x`−8
domaine indéfini (1-4t)/(5+t)	`domain` 1−4`t`5+`t`
domaine indéfini f(x)= 1/(sqrt(9-x^2))	`domain` `f`(`x`)=1√9−`x`²
points d'intersection f(x)= 2/3 x^2+4x+1	`intercepts` `f`(`x`)=23 `x`²+4`x`+1
extreme f(x)=x^4-32x^2-4	`extreme` `f`(`x`)=`x`⁴−32`x`²−4
droite (2,3),(7,-7)	`line` (2,3),(7,−7)
critical f(x)=x^3-2x^2-4x+3	`critical` `f`(`x`)=`x`³−2`x`²−4`x`+3
points d'intersection f(x)=(6x^2-19x+8)/(2x-1)	`intercepts` `f`(`x`)=6`x`²−19`x`+82`x`−1
domaine indéfini f(x)=(x^2-9)/(x-3)	`domain` `f`(`x`)=`x`²−9`x`−3
gamme f(x)=sqrt(x^2-3x+2)	`range` `f`(`x`)=√`x`²−3`x`+2
domaine indéfini f(x)=x^9+15x^6+75x^3+130	`domain` `f`(`x`)=`x`⁹+15`x`⁶+75`x`³+130
gamme f(y)=6x+8y=-10	`range` `f`(`y`)=6`x`+8`y`=−10
domaine indéfini (3x)/(x^2-4)	`domain` 3`xx`²−4
monotone f(x)= 4/(1+2(0.5)^x)	`monotone` `f`(`x`)=41+2(0.5)^x
gamme (-4x-7)/(x+2)	`range` −4`x`−7`x`+2
domaine indéfini f(x)=(x+3)/6	`domain` `f`(`x`)=`x`+36
slopeintercept-4x-2y=8	`slopeintercept` −4`x`−2`y`=8
inverser-tan(x+7)-3	`inverse` −tan(`x`+7)−3
points d'intersection (x^2-9)/(x^2+3x)	`intercepts` `x`²−9`x`²+3`x`
gamme sqrt((x^2+12x-28)/(x-2))	`range` √`x`²+12`x`−28`x`−2
domaine indéfini f(x)=(x+2)/(7-x)	`domain` `f`(`x`)=`x`+27−`x`
inverser f(x)= 1/(3x^3-5)	`inverse` `f`(`x`)=13`x`³−5
critical xe^{-x}	`critical` `xe`^−x
perpendiculaire x+4y=6,(3,2)	`perpendicular` `x`+4`y`=6,(3,2)
points d'intersection (x^2-16)/(x+4)	`intercepts` `x`²−16`x`+4
domaine indéfini f(x)=1+(2+x)^{1/2}	`domain` `f`(`x`)=1+(2+`x`)¹²
point médian (4.9,-1.3),(-5.2,-0.6)	`midpoint` (4.9,−1.3),(−5.2,−0.6)
monotone x^3-3x^2+3x+9	`monotone` `x`³−3`x`²+3`x`+9
gamme 5*2^x	`range` 5· 2^x
inverser f(x)=(1/9)^x	`inverse` `f`(`x`)=(19 )^x
inverser f(x)=27^x	`inverse` `f`(`x`)=27^x
domaine indéfini 6-t^2	`domain` 6−`t`²
inverser f(x)=(x+12)/(x-3)	`inverse` `f`(`x`)=`x`+12`x`−3
domaine indéfini f(x)=(5x^2+1)/(x^2+x+25)	`domain` `f`(`x`)=5`x`²+1`x`²+`x`+25
domaine indéfini f(x)= 1/(x+7)+3/(x-9)	`domain` `f`(`x`)=1`x`+7 +3`x`−9
points d'intersection x^2-4x-5	`intercepts` `x`²−4`x`−5
extreme 15x^4-90x^2	`extreme` 15`x`⁴−90`x`²
asymptotes f(x)=((2x-3))/((x-2)(x-3))	`asymptotes` `f`(`x`)=(2`x`−3)(`x`−2)(`x`−3)
asymptotes f(x)=(-4)/(2x-1)	`asymptotes` `f`(`x`)=−42`x`−1
distance (6,2),(9,8)	`distance` (6,2),(9,8)
domaine indéfini f(x)=sqrt((36-x^2)/(x+1))	`domain` `f`(`x`)=√36−`x`²`x`+1
extreme (e^x-e^{-x})/6	`extreme` `e`^x−`e`^−x6
asymptotes y=csc(x)	`asymptotes` `y`=csc(`x`)
critical 1-x-x^2	`critical` 1−`x`−`x`²
droite (-1,2),(1,8)	`line` (−1,2),(1,8)
critical f(x)=3x^2-5x-2=0	`critical` `f`(`x`)=3`x`²−5`x`−2=0
parallèle 2x+y=5(0.1)	`parallel` 2`x`+`y`=5(0.1)
distance (-5,-8),(-1,-16)	`distance` (−5,−8),(−1,−16)
domaine indéfini f(x)=\|16-x\|	`domain` `f`(`x`)=\|16−`x`\|
distance (5,2),(2,3)	`distance` (5,2),(2,3)
pente 5y=-3x+3	`slope` 5`y`=−3`x`+3
pente 6x+5y=15	`slope` 6`x`+5`y`=15

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