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range xln(x)
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range\:x\ln(x)
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critical points-0.0000005x^2+0.012x+19.21
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critical\:points\:-0.0000005x^{2}+0.012x+19.21
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domain f(x)=x^5-3x+5
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domain\:f(x)=x^{5}-3x+5
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inverse f(x)=6x(1-x)
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inverse\:f(x)=6x(1-x)
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slope intercept 2y-x=4
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slope\:intercept\:2y-x=4
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inverse f(x)=2x+34
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inverse\:f(x)=2x+34
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slope y=2-8x
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slope\:y=2-8x
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vertex f(x)=y=x^2+16x+71
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vertex\:f(x)=y=x^{2}+16x+71
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perpendicular y=-5x+7
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perpendicular\:y=-5x+7
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range f(x)=(3x-4)/(4x+9)
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range\:f(x)=\frac{3x-4}{4x+9}
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y=-1/2 x^2
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y=-\frac{1}{2}x^{2}
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vertex f(x)=y=x^2+7
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vertex\:f(x)=y=x^{2}+7
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range f(x)=3+sqrt(x)
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range\:f(x)=3+\sqrt{x}
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domain (x^2+5x)/(x^2+7x+10)
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domain\:\frac{x^{2}+5x}{x^{2}+7x+10}
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domain f(x)=(x-5)^2-1
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domain\:f(x)=(x-5)^{2}-1
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asymptotes f(x)=(x-3)/((x+4)^2)
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asymptotes\:f(x)=\frac{x-3}{(x+4)^{2}}
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extreme points f(\theta)=8sin^3(\theta)-8cos^2(\theta)
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extreme\:points\:f(\theta)=8\sin^{3}(\theta)-8\cos^{2}(\theta)
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critical points f(x)= x/(x^2-25)
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critical\:points\:f(x)=\frac{x}{x^{2}-25}
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inflection points y=2x^3-x^2+3
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inflection\:points\:y=2x^{3}-x^{2}+3
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slope 2x+7y=14
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slope\:2x+7y=14
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inverse f(x)=(9x-9)/(8x+1)
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inverse\:f(x)=\frac{9x-9}{8x+1}
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inverse 6x-3
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inverse\:6x-3
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inverse f(x)= 3/x-3
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inverse\:f(x)=\frac{3}{x}-3
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inverse f(x)=3+sqrt(5+x)
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inverse\:f(x)=3+\sqrt{5+x}
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extreme points f(x)=x^3-3x+1,[-3,3]
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extreme\:points\:f(x)=x^{3}-3x+1,[-3,3]
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inverse 23
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inverse\:23
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slope y=3x-3
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slope\:y=3x-3
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domain-x+3
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domain\:-x+3
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parity f(x)=(-x^3)/(5x^2+7)
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parity\:f(x)=\frac{-x^{3}}{5x^{2}+7}
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domain (x+2)/(x^2-4x+4)
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domain\:\frac{x+2}{x^{2}-4x+4}
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inverse (2x+2)/(x-1)
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inverse\:\frac{2x+2}{x-1}
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slope intercept 2x+3y=15
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slope\:intercept\:2x+3y=15
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critical points x*e^{-2x}
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critical\:points\:x\cdot\:e^{-2x}
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domain f(x)=2sqrt(x+9)-4
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domain\:f(x)=2\sqrt{x+9}-4
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range f(x)=sqrt(-x)
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range\:f(x)=\sqrt{-x}
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inverse f(x)=7x+12
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inverse\:f(x)=7x+12
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domain (x-9)/(x-2)
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domain\:\frac{x-9}{x-2}
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inverse 4x^4-3
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inverse\:4x^{4}-3
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midpoint (3,2),(-11,-3)
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midpoint\:(3,2),(-11,-3)
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domain f(x)= 2/(3x+12)
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domain\:f(x)=\frac{2}{3x+12}
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domain f(x)=sqrt(5-2x)
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domain\:f(x)=\sqrt{5-2x}
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midpoint (sqrt(2),sqrt(7))(sqrt(2),-sqrt(7))
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midpoint\:(\sqrt{2},\sqrt{7})(\sqrt{2},-\sqrt{7})
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inverse y=9-x^2
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inverse\:y=9-x^{2}
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range sqrt(x^2+1)
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range\:\sqrt{x^{2}+1}
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asymptotes f(x)=(3x^2-5x-2)/(x+3)
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asymptotes\:f(x)=\frac{3x^{2}-5x-2}{x+3}
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symmetry 3(x+1)(x-2)
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symmetry\:3(x+1)(x-2)
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range (4x-3)/(6-2x)
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range\:\frac{4x-3}{6-2x}
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inverse f(x)=(x+3)^2-1
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inverse\:f(x)=(x+3)^{2}-1
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domain y= 3/4-sqrt(2-x)
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domain\:y=\frac{3}{4}-\sqrt{2-x}
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extreme points f(x)=2x^2+x+2,[-1,3]
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extreme\:points\:f(x)=2x^{2}+x+2,[-1,3]
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extreme points f(x)=sin(x),0<= x< pi2
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extreme\:points\:f(x)=\sin(x),0\le\:x\lt\:\pi2
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parity (-x^2-x+6)/(x^2+3x-4)
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parity\:\frac{-x^{2}-x+6}{x^{2}+3x-4}
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inverse f(x)=2sqrt(x-1)+3
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inverse\:f(x)=2\sqrt{x-1}+3
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domain 11x
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domain\:11x
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range y=2e^x-1
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range\:y=2e^{x}-1
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range sqrt(x^2-4)
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range\:\sqrt{x^{2}-4}
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inverse f(x)=x^2-1,x<= 0
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inverse\:f(x)=x^{2}-1,x\le\:0
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line 10x-5y=25
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line\:10x-5y=25
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inverse f(x)=(7-10x)^{9/2}
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inverse\:f(x)=(7-10x)^{\frac{9}{2}}
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domain y=(3x-6)/(x-2)
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domain\:y=\frac{3x-6}{x-2}
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inverse f(x)=-1/2 y-5
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inverse\:f(x)=-\frac{1}{2}y-5
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extreme points x^4-4x^3
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extreme\:points\:x^{4}-4x^{3}
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critical points (x^3}{12}-\frac{x^2)/4
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critical\:points\:\frac{x^{3}}{12}-\frac{x^{2}}{4}
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y=x
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y=x
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slope-5/8 ,(0, 4/3)
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slope\:-\frac{5}{8},(0,\frac{4}{3})
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inverse f(x)=4-ln(x+2)
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inverse\:f(x)=4-\ln(x+2)
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extreme points f(x)=x^4e^x-2
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extreme\:points\:f(x)=x^{4}e^{x}-2
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asymptotes f(x)=-2/3 csc(2x)
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asymptotes\:f(x)=-\frac{2}{3}\csc(2x)
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asymptotes f(x)=x^4-8x^3
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asymptotes\:f(x)=x^{4}-8x^{3}
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domain f(x)=(2x)/(sqrt(x-3))
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domain\:f(x)=\frac{2x}{\sqrt{x-3}}
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intercepts f(x)=-x^2-9x-20
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intercepts\:f(x)=-x^{2}-9x-20
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asymptotes y=log_{10}(x)
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asymptotes\:y=\log_{10}(x)
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domain f(x)=ln(9-x^2)
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domain\:f(x)=\ln(9-x^{2})
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domain f(x)=sqrt(x+4)
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domain\:f(x)=\sqrt{x+4}
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symmetry y=x^2+4x-2
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symmetry\:y=x^{2}+4x-2
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domain arccos(1/(y^2))
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domain\:\arccos(\frac{1}{y^{2}})
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critical points f(x)=4x^3+6x^2-72x-9
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critical\:points\:f(x)=4x^{3}+6x^{2}-72x-9
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symmetry xy^2+10=0
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symmetry\:xy^{2}+10=0
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domain f(x)=sqrt(1/x+1)
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domain\:f(x)=\sqrt{\frac{1}{x}+1}
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asymptotes log_{4}(x)+2
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asymptotes\:\log_{4}(x)+2
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domain f(x)=x^2+8x-1
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domain\:f(x)=x^{2}+8x-1
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domain f(x)=sqrt(1-2^t)
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domain\:f(x)=\sqrt{1-2^{t}}
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extreme points f(x)= 1/3 x^3-1/2 x^2-2x+1
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extreme\:points\:f(x)=\frac{1}{3}x^{3}-\frac{1}{2}x^{2}-2x+1
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critical points f(x)=x^2e^x
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critical\:points\:f(x)=x^{2}e^{x}
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domain y=sqrt(3-x)
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domain\:y=\sqrt{3-x}
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midpoint (-3,4)(5,-2)
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midpoint\:(-3,4)(5,-2)
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asymptotes f(x)=(x^2-64)/x
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asymptotes\:f(x)=\frac{x^{2}-64}{x}
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intercepts f(x)=-2(x+2)^2+4
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intercepts\:f(x)=-2(x+2)^{2}+4
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inverse f(x)=(2-x)^2
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inverse\:f(x)=(2-x)^{2}
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symmetry 3x^2-2
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symmetry\:3x^{2}-2
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inverse f(x)=(x^{1/5})/8
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inverse\:f(x)=\frac{x^{\frac{1}{5}}}{8}
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f(x)=10x^4-27x^3-19x^2+42x-36
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f(x)=10x^{4}-27x^{3}-19x^{2}+42x-36
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amplitude 3tan((pi)/2 x)+2
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amplitude\:3\tan(\frac{\pi}{2}x)+2
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domain ((sqrt(6-x))/(x^3-64))
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domain\:(\frac{\sqrt{6-x}}{x^{3}-64})
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critical points 3(x-1)^2
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critical\:points\:3(x-1)^{2}
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domain (4x)/(sqrt(x^2+15))
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domain\:\frac{4x}{\sqrt{x^{2}+15}}
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domain sin(e^{-t})
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domain\:\sin(e^{-t})
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inverse f(x)=3-9x
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inverse\:f(x)=3-9x
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midpoint (-3,-3)(2,5)
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midpoint\:(-3,-3)(2,5)
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slope y=3x-1
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slope\:y=3x-1
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