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line (-2,-4)(-1,5)
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line\:(-2,-4)(-1,5)
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domain of f(x)= 2/x-x/(x+2)
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domain\:f(x)=\frac{2}{x}-\frac{x}{x+2}
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inverse of f(x)=4(x-1)^2-3
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inverse\:f(x)=4(x-1)^{2}-3
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slope of x+3y=3
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slope\:x+3y=3
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symmetry y=-8x^3+2x^5
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symmetry\:y=-8x^{3}+2x^{5}
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slope of y=5-x
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slope\:y=5-x
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asymptotes of x^2-x
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asymptotes\:x^{2}-x
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extreme points of 9e^{-3x}x-6e^{-3x}
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extreme\:points\:9e^{-3x}x-6e^{-3x}
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inverse of x+x^2
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inverse\:x+x^{2}
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domain of y=(x^3-16x)/(-4x^2+4x+24)
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domain\:y=\frac{x^{3}-16x}{-4x^{2}+4x+24}
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inverse of f(x)=((\sqrt[5]{x})/7)^3
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inverse\:f(x)=(\frac{\sqrt[5]{x}}{7})^{3}
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asymptotes of f(x)=((x^2-5x-6))/(x+1)
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asymptotes\:f(x)=\frac{(x^{2}-5x-6)}{x+1}
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intercepts of f(x)=x^3+5x^2-16x-80
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intercepts\:f(x)=x^{3}+5x^{2}-16x-80
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slope intercept of 3x+5y=5
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slope\:intercept\:3x+5y=5
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domain of sqrt(x^2-25)
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domain\:\sqrt{x^{2}-25}
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inverse of f(x)=-8/(9x)
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inverse\:f(x)=-\frac{8}{9x}
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asymptotes of (x^2+x)/(-2x^2-2x+12)
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asymptotes\:\frac{x^{2}+x}{-2x^{2}-2x+12}
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domain of y=2sqrt(x+4)
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domain\:y=2\sqrt{x+4}
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inverse of f(x)=2x+7
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inverse\:f(x)=2x+7
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domain of f(x)=sqrt(-8x+9)
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domain\:f(x)=\sqrt{-8x+9}
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inflection points of (2x^2+3)/(x^2+1)
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inflection\:points\:\frac{2x^{2}+3}{x^{2}+1}
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slope intercept of y=-2
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slope\:intercept\:y=-2
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inverse of f(x)=3x^2-12x+4
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inverse\:f(x)=3x^{2}-12x+4
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intercepts of X^3
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intercepts\:X^{3}
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inverse of f(x)=((6-7x))/((8-5x))
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inverse\:f(x)=\frac{(6-7x)}{(8-5x)}
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extreme points of xsqrt((x+1))
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extreme\:points\:x\sqrt{(x+1)}
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domain of f(x)=x^{5/3}
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domain\:f(x)=x^{\frac{5}{3}}
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domain of f(x)=sqrt(x^2+x)-x
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domain\:f(x)=\sqrt{x^{2}+x}-x
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slope intercept of y=2(x-2)
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slope\:intercept\:y=2(x-2)
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critical points of 2t^{2/3}+t^{5/3}
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critical\:points\:2t^{\frac{2}{3}}+t^{\frac{5}{3}}
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slope of y=-18
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slope\:y=-18
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monotone intervals f(x)= 1/(4x^2+8)
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monotone\:intervals\:f(x)=\frac{1}{4x^{2}+8}
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domain of 1/2
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domain\:\frac{1}{2}
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parallel y= 2/3 x+7(6,4)
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parallel\:y=\frac{2}{3}x+7(6,4)
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extreme points of (x+3)^{6/7}
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extreme\:points\:(x+3)^{\frac{6}{7}}
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asymptotes of f(x)=(x^3+4x-2)/(x^2-4)
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asymptotes\:f(x)=\frac{x^{3}+4x-2}{x^{2}-4}
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domain of ln(x^8)
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domain\:\ln(x^{8})
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inverse of f(x)=(5+3x)/(2-3x)
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inverse\:f(x)=\frac{5+3x}{2-3x}
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range of f(x)=(x+5)/(x+2)
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range\:f(x)=\frac{x+5}{x+2}
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intercepts of f(x)=(12x^2)/(x^4+36)
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intercepts\:f(x)=\frac{12x^{2}}{x^{4}+36}
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intercepts of f(x)=(-2x+9)\div (x^2-4)
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intercepts\:f(x)=(-2x+9)\div\:(x^{2}-4)
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inverse of f(x)=(x-4)
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inverse\:f(x)=(x-4)
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domain of f(x)=(\sqrt[3]{x-4})/(x^3-4)
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domain\:f(x)=\frac{\sqrt[3]{x-4}}{x^{3}-4}
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range of sqrt(x-6)
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range\:\sqrt{x-6}
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domain of f(x)= 2/(3(x+3))
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domain\:f(x)=\frac{2}{3(x+3)}
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domain of f(x)=x^{3/2}
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domain\:f(x)=x^{\frac{3}{2}}
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domain of f(x)=sqrt(x+5)-1
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domain\:f(x)=\sqrt{x+5}-1
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perpendicular 2x+7y=1,\at (1,7)
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perpendicular\:2x+7y=1,\at\:(1,7)
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asymptotes of f(x)=(x+1)^2
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asymptotes\:f(x)=(x+1)^{2}
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inverse of 0.5(x+4)^3
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inverse\:0.5(x+4)^{3}
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inverse of 5x+1
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inverse\:5x+1
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inverse of f(x)= 1/(7x-3)
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inverse\:f(x)=\frac{1}{7x-3}
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line (4,4)(9,5)
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line\:(4,4)(9,5)
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inverse of f(x)= x/3-4/3
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inverse\:f(x)=\frac{x}{3}-\frac{4}{3}
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symmetry (x-3)^2=-12(y+4)
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symmetry\:(x-3)^{2}=-12(y+4)
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intercepts of f(x)=x-1
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intercepts\:f(x)=x-1
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inflection points of f(x)=(x^2-9)/(x-5)
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inflection\:points\:f(x)=\frac{x^{2}-9}{x-5}
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range of 5-x
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range\:5-x
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parity f(x)=(x^2)/(2(x-4)^2)
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parity\:f(x)=\frac{x^{2}}{2(x-4)^{2}}
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symmetry 1/(2x+4)
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symmetry\:\frac{1}{2x+4}
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asymptotes of g(x)=(2x^2)/(x^2+x-6)
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asymptotes\:g(x)=\frac{2x^{2}}{x^{2}+x-6}
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asymptotes of y=(sqrt(6x^2+7))/(8x+6)
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asymptotes\:y=\frac{\sqrt{6x^{2}+7}}{8x+6}
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midpoint (2,5)(-1,7)
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midpoint\:(2,5)(-1,7)
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midpoint (3,8)(1,-4)
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midpoint\:(3,8)(1,-4)
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symmetry x^2-4x+4
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symmetry\:x^{2}-4x+4
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critical points of f(x)=-1+4x-x^3
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critical\:points\:f(x)=-1+4x-x^{3}
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extreme points of f(x)=x+(17)/x
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extreme\:points\:f(x)=x+\frac{17}{x}
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distance (8,6)(-4,-3)
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distance\:(8,6)(-4,-3)
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asymptotes of f(x)=(-x^2-5x+2)/(x+3)
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asymptotes\:f(x)=\frac{-x^{2}-5x+2}{x+3}
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range of 2sin(1/2)
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range\:2\sin(\frac{1}{2})
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domain of x-5
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domain\:x-5
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line-x+y=4
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line\:-x+y=4
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extreme points of f(x)=4sqrt(x)-2x
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extreme\:points\:f(x)=4\sqrt{x}-2x
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inverse of f(x)=((x-6)^{1/2})/7
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inverse\:f(x)=\frac{(x-6)^{\frac{1}{2}}}{7}
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range of f(x)=2(x+3)^2-1
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range\:f(x)=2(x+3)^{2}-1
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inverse of f(x)=9x^2,x>= 0
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inverse\:f(x)=9x^{2},x\ge\:0
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inverse of f(x)=x^7+3
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inverse\:f(x)=x^{7}+3
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monotone intervals f(x)=(x^2-3)/(x-2)
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monotone\:intervals\:f(x)=\frac{x^{2}-3}{x-2}
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intercepts of f(x)=-4(x-2)^2-3
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intercepts\:f(x)=-4(x-2)^{2}-3
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inverse of f(x)=2x^3+1
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inverse\:f(x)=2x^{3}+1
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domain of f(x)=(x^2)/(x-3)
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domain\:f(x)=\frac{x^{2}}{x-3}
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domain of y=sqrt(4-x^2)
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domain\:y=\sqrt{4-x^{2}}
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inverse of f(x)= 1/2 x+2
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inverse\:f(x)=\frac{1}{2}x+2
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domain of f(x)=3x^2-x-2
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domain\:f(x)=3x^{2}-x-2
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domain of f(x)=x^2-5x+6
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domain\:f(x)=x^{2}-5x+6
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domain of f(x)=y=\sqrt[3]{x-2}
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domain\:f(x)=y=\sqrt[3]{x-2}
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domain of f(x)=-3sqrt(x)
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domain\:f(x)=-3\sqrt{x}
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domain of (x+1)/(10(x-2))
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domain\:\frac{x+1}{10(x-2)}
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midpoint (3,7)(2,-1)
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midpoint\:(3,7)(2,-1)
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asymptotes of f(x)=(3x^2+x-3)/(x^2+x-2)
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asymptotes\:f(x)=\frac{3x^{2}+x-3}{x^{2}+x-2}
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domain of f(x)=(6x+7)/(9x+2)
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domain\:f(x)=\frac{6x+7}{9x+2}
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range of f(x)=-x^3
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range\:f(x)=-x^{3}
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intercepts of f(x)= 2/(x^2-2x-3)
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intercepts\:f(x)=\frac{2}{x^{2}-2x-3}
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domain of f(x)=ln(x)+ln(1-x)
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domain\:f(x)=\ln(x)+\ln(1-x)
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midpoint (1,1)(4,4)
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midpoint\:(1,1)(4,4)
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shift f(x)=4sin(3pi-2pi x)-7pi
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shift\:f(x)=4\sin(3\pi-2\pi\:x)-7\pi
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inverse of y=(x+2)/(1-2x)
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inverse\:y=\frac{x+2}{1-2x}
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critical points of sqrt(4x^2+3)
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critical\:points\:\sqrt{4x^{2}+3}
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perpendicular y=-17x+8,\at (6,-7)
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perpendicular\:y=-17x+8,\at\:(6,-7)
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slope intercept of y=-4
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slope\:intercept\:y=-4
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