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Popular Functions & Graphing Problems
asymptotes of f(x)=(2x-3)/(x-1)
asymptotes\:f(x)=\frac{2x-3}{x-1}
perpendicular 12x+11y=22
perpendicular\:12x+11y=22
domain of f(x)= 2/(x-10)
domain\:f(x)=\frac{2}{x-10}
parallel y=-x+1,\at (2,6)
parallel\:y=-x+1,\at\:(2,6)
asymptotes of f(x)= 5/(x^2+2x-3)
asymptotes\:f(x)=\frac{5}{x^{2}+2x-3}
range of x^4-2x^3-x^2-2x
range\:x^{4}-2x^{3}-x^{2}-2x
inverse of f(x)=x^2-8x+16
inverse\:f(x)=x^{2}-8x+16
extreme points of (x^{12})/(x^{-2)}
extreme\:points\:\frac{x^{12}}{x^{-2}}
slope of 4/3 ,\at (-4,-9)
slope\:\frac{4}{3},\at\:(-4,-9)
range of (x^2-1)/(x-1)
range\:\frac{x^{2}-1}{x-1}
domain of y=sqrt(x+4)
domain\:y=\sqrt{x+4}
inflection points of x^3(x+5)^2+5
inflection\:points\:x^{3}(x+5)^{2}+5
intercepts of f(x)=x^2+64
intercepts\:f(x)=x^{2}+64
range of f(x)=sqrt(3x-1)
range\:f(x)=\sqrt{3x-1}
perpendicular y=-2/5 \land (-2,1)
perpendicular\:y=-\frac{2}{5}\land\:(-2,1)
inverse of f(x)=sqrt(6x+5)
inverse\:f(x)=\sqrt{6x+5}
midpoint (2,4),(1,-3)
midpoint\:(2,4),(1,-3)
domain of f(x)=sqrt(25-x^2)+sqrt(x+1)
domain\:f(x)=\sqrt{25-x^{2}}+\sqrt{x+1}
distance (-2,-4)(3,-7)
distance\:(-2,-4)(3,-7)
domain of f(x)=x^2-x-9
domain\:f(x)=x^{2}-x-9
domain of 7-x^2
domain\:7-x^{2}
domain of f(x)=y=sqrt(x-4)
domain\:f(x)=y=\sqrt{x-4}
range of f(x)= 1/((x-8)^2)
range\:f(x)=\frac{1}{(x-8)^{2}}
inverse of f(x)=3log_{2}(x)
inverse\:f(x)=3\log_{2}(x)
inverse of 15x^3-14
inverse\:15x^{3}-14
domain of f(x)=6x-6
domain\:f(x)=6x-6
domain of 4x+5
domain\:4x+5
domain of f(x)=(sqrt(2x-5))/(x^2-5x+4)
domain\:f(x)=\frac{\sqrt{2x-5}}{x^{2}-5x+4}
domain of f(x)=sqrt(((x+1)(x-1))/x)
domain\:f(x)=\sqrt{\frac{(x+1)(x-1)}{x}}
range of f(x)=(|x-2|+|x+2|)/x
range\:f(x)=\frac{|x-2|+|x+2|}{x}
inverse of f(x)= 1/2 (x-1)^3+3
inverse\:f(x)=\frac{1}{2}(x-1)^{3}+3
inverse of f(x)=(x-1)/(x+5)
inverse\:f(x)=\frac{x-1}{x+5}
slope of y= 1/3 x-1
slope\:y=\frac{1}{3}x-1
perpendicular 5x+6y=7
perpendicular\:5x+6y=7
symmetry-5x^4-x^3+2x^2
symmetry\:-5x^{4}-x^{3}+2x^{2}
slope of =2(-1,4)
slope\:=2(-1,4)
range of f(x)=sqrt((-2x)/(1-x^2))
range\:f(x)=\sqrt{\frac{-2x}{1-x^{2}}}
domain of f(x)=3x^4
domain\:f(x)=3x^{4}
critical points of x^8(x-3)^7
critical\:points\:x^{8}(x-3)^{7}
inverse of f(x)= x/2-5
inverse\:f(x)=\frac{x}{2}-5
domain of f(x)=(sqrt(x+3))/(x-7)
domain\:f(x)=\frac{\sqrt{x+3}}{x-7}
domain of f(x)= 4/(x+9)
domain\:f(x)=\frac{4}{x+9}
inverse of f(x)=-4(x+10)^2+6
inverse\:f(x)=-4(x+10)^{2}+6
intercepts of f(x)=(x^3)/(x^2-9)
intercepts\:f(x)=\frac{x^{3}}{x^{2}-9}
inverse of f(x)=(3x+1)/(x-7)
inverse\:f(x)=\frac{3x+1}{x-7}
inverse of f(x)= x/(x+2)
inverse\:f(x)=\frac{x}{x+2}
y=-x^2+4
y=-x^{2}+4
extreme points of f(x)=sin(5t)
extreme\:points\:f(x)=\sin(5t)
domain of f(x)=sqrt(x^2+8)
domain\:f(x)=\sqrt{x^{2}+8}
inverse of f(x)>= 0
inverse\:f(x)\ge\:0
intercepts of ((x+1)(x-3))/(x-3)
intercepts\:\frac{(x+1)(x-3)}{x-3}
inverse of f(x)=ln(x^2)-9,x<= 0
inverse\:f(x)=\ln(x^{2})-9,x\le\:0
inverse of f(x)=x^3+10
inverse\:f(x)=x^{3}+10
domain of f(x)=sqrt(-x-1)
domain\:f(x)=\sqrt{-x-1}
range of f(x)=x^4-2x^3+x-1
range\:f(x)=x^{4}-2x^{3}+x-1
inverse of f(x)=ln(x+2)
inverse\:f(x)=\ln(x+2)
intercepts of f(x)=3x-4
intercepts\:f(x)=3x-4
inverse of f(x)=2-sqrt(4-x)
inverse\:f(x)=2-\sqrt{4-x}
domain of f(x)= 1/(sqrt(x-1))
domain\:f(x)=\frac{1}{\sqrt{x-1}}
inverse of 1-x-x^2
inverse\:1-x-x^{2}
inverse of f(x)= 1/2 x+6
inverse\:f(x)=\frac{1}{2}x+6
intercepts of f(x)=(3x^2)/(x^2-16)
intercepts\:f(x)=\frac{3x^{2}}{x^{2}-16}
domain of 1/(x-9)
domain\:\frac{1}{x-9}
f(x)=sin(x)
f(x)=\sin(x)
inverse of f(x)=(x+1)/x
inverse\:f(x)=\frac{x+1}{x}
intercepts of x^2+x-2
intercepts\:x^{2}+x-2
inverse of f(x)=-6cos(5x)
inverse\:f(x)=-6\cos(5x)
domain of (x^3+4x^2)/(7x^2-2)
domain\:\frac{x^{3}+4x^{2}}{7x^{2}-2}
parity f(x)=sin(-pi t)
parity\:f(x)=\sin(-\pi\:t)
domain of f(x)= 1/5 x+2
domain\:f(x)=\frac{1}{5}x+2
line (0,-4)(9,0)
line\:(0,-4)(9,0)
domain of f(x)=(2x^2-x-6)/(x^2+9)
domain\:f(x)=\frac{2x^{2}-x-6}{x^{2}+9}
inverse of f(x)=ln(3x+7)
inverse\:f(x)=\ln(3x+7)
extreme points of 2x^2-1/(x^2)
extreme\:points\:2x^{2}-\frac{1}{x^{2}}
domain of (x^2+1)/x
domain\:\frac{x^{2}+1}{x}
critical points of f(x)= x/(x^2+16x+60)
critical\:points\:f(x)=\frac{x}{x^{2}+16x+60}
extreme points of f(x)=ln(6x^2-6x-11)
extreme\:points\:f(x)=\ln(6x^{2}-6x-11)
inverse of f(x)=\sqrt[3]{x+4}-9
inverse\:f(x)=\sqrt[3]{x+4}-9
symmetry x^2+y^2+2x-8y+1=0
symmetry\:x^{2}+y^{2}+2x-8y+1=0
range of y=(x-5)^2
range\:y=(x-5)^{2}
inverse of ln(x)0.1771
inverse\:\ln(x)0.1771
midpoint (6,8)(2,4)
midpoint\:(6,8)(2,4)
domain of sqrt(2-\sqrt{x)}
domain\:\sqrt{2-\sqrt{x}}
critical points of (3x)/(x^2-1)
critical\:points\:\frac{3x}{x^{2}-1}
slope of y= 1/4 x
slope\:y=\frac{1}{4}x
inverse of sqrt(5-x)+1
inverse\:\sqrt{5-x}+1
inverse of f(x)=\sqrt[4]{x+3}
inverse\:f(x)=\sqrt[4]{x+3}
domain of sqrt(3-x)-sqrt(x^2-1)
domain\:\sqrt{3-x}-\sqrt{x^{2}-1}
inverse of f(x)=-tan(x+5)-4
inverse\:f(x)=-\tan(x+5)-4
domain of 3/(x+5)
domain\:\frac{3}{x+5}
slope intercept of 7x-14y=-56
slope\:intercept\:7x-14y=-56
parity sec^3(x)dx
parity\:\sec^{3}(x)dx
asymptotes of f(x)=(x^2-2x-24)/(x^2-64)
asymptotes\:f(x)=\frac{x^{2}-2x-24}{x^{2}-64}
perpendicular y=3x-2,\at x=-1
perpendicular\:y=3x-2,\at\:x=-1
asymptotes of f(x)=(5(x+4))/(x^2+x-12)
asymptotes\:f(x)=\frac{5(x+4)}{x^{2}+x-12}
parity f(x)= 1/x-x
parity\:f(x)=\frac{1}{x}-x
amplitude of f(x)=3cos(x+(pi)/2)
amplitude\:f(x)=3\cos(x+\frac{\pi}{2})
inflection points of ln(7-5x^2)
inflection\:points\:\ln(7-5x^{2})
inverse of f(x)=2pi-arcsin(1-x)
inverse\:f(x)=2\pi-\arcsin(1-x)
domain of f(x)=(x-5)/(x^2+10x+25)
domain\:f(x)=\frac{x-5}{x^{2}+10x+25}
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