y=-2x
No it is DIRECT variation.
How will the 2 in the numerator affect the graph?
y = 2/(x-3) + 7
What is a vertical stretch?
The variables x and y vary invsersely and y = 6 when x = 4. What is the constant of variation?
What is 24?
What are the asymptotes of
y = 2/(x-1) + 2
x = 1 and y = 2
What is the domain of the following equation:
y = 2/(x-1) + 2
x is all values except x=1
{x|x!=1}
xy = 5
Yes it is inverse variation.
How will the 3 in the denominator affect the graph?
y = 2/(x+3) - 7
What is a horizontal shift left 3?
The variables x and y vary inversely and
x=4/3,y=3/5
. What is the constant of variation?
What is
4/5
What are the asymptotes of
y = (1/x) + 8
x = 0 and y = 8
What is the range of the following equation:
y = 2/(x-1) + 2
y can be all values except 2 :
{y|y!=2}
y = x + 5
Not inverse variation.
How will the 7 outside the fraction affect the graph?
y = 2/(x + 3) + 7
What is a vertical shift up 7?
write an equation where x and y vary inversely when
x=2/13:y=13
y = 2/x
What are the asymptotes of
f(x)=(x^2-x+2)/(x-2)
vertical asymptote at x=2 and slant asymptote at
y=x+1
what is the domain and range of the following function:
y=2/(x+4)-3
{x|x!=-4},{y|y!=-3}
x = 8/y
Yes, inverse variation with a = 8?
How will the 6 in the denominator affect the graph?
y = 1/((-6)(x-2)) + 6
What is a horizontal shrink and a reflection across y-axis?
Write an equation where x and y vary inversely when
x=3/4,y=4/5
a=3/5
y=(3/5)/(x)
Write an equation whose graph is a hyperbola that has the given asymptotes and passes through the given point.
x = 7, y = 8; second point is (-6, 0)
y = -8(1/((-1/13)(x-7))) + 8
You can use what parameters to help you find the domain and the range?
f(x)=a(1/(x-h))+k
h helps your find the domain and k helps you find the range.
(y/x) = 4
No, direct variation
How will the 10 in the numerator affect the graph?
y = -10/(x-10) + 10
What is a vertical stretch by 10 and a reflection across the x-axis?
Find y when x and y vary inversely when
x=3/4,y=4/5
x=6
y=(5/3)/(6)
y=1/10
Write an equation whose graph is a hyperbola (inverse variation) that has the given asymptotes and passes through the given point.
x = -4, y = -4; second point(-8, 3)
y = 7(1/((-1/4)(x+4))) - 4
fill in the sentence: The denominator is never allowed to equal __________.
ZERO