Simplify:
(5x+15)/(x+3)
5
What is the Vertical Asymptote of
f(x) =(2x - 3)/(x - 4)?
x = 4
(a-8)/a = 3/(a+5)
a=-4, 10
(a^2 + 7a + 12)/(a^2 - 9) * (a - 3)/(a+ 3)
(a + 4)/(a - 3)
What is the Horizontal Asymptote of the function:
f(x) = (2x - 3)/(x - 4)?
y = 2
Solve:
(x -2)/(x - 1) = x + 2
x = 0
(c^2 - c - 12)/(c^2 + 4c + 3) : (c^2 - 6c + 8)/(c^2 + 5c + 4)
(c + 4)/(c - 2)
Define the hole in the function:
f(x) = (x^2 - 64)/(x^2 + 9x + 8)?
(-8, 16/7)
3/(2n) + 1/n^2=(n-2)/(2n^2)
n = -2
(x)/(x-4) - (6x)/(x - 5)
(-5x^2 + 19x)/((x - 4)(x - 5))
Identify the x and y intercepts in the function:
g(x) = (x - 4)/(2x - 8)
(0, 1/2) and (4, 0)
3/k - 1/2 = 12/k
k=-18
Solve:
(3x + 6)/(x + 5) : (x + 2)/(x^2 - 25)
What is 3(x - 5)?
Graph the function
f(x) = (2x - 3)/(x - 4)

Solve:
(x^2 - 4)/(x + 3) + (x - 2)/(x + 3) = 2
x = 4