(4x)/(6x^2)*(3x^2)/(2x)
1
2/(2x)-(x+1)/(x
(-x+2)/x
What is the x - intercept?
f(x)=(x^2-9x-36)/(x^4-5x^2+2x
x = 12, and x = -3
In general, explain the differences in simplifying the following expressions..
(x+1)/x-x/(x+1) and (x+1)/x*x/(x+1)
For addition and subtraction, you must find the common denominator and add the numerators. For multiplication, you simply multiply across and simplify
Dinger, the mascot for the Colorado Rockies baseball team, has been described as an "anthropomorphic " what?

Triceratops
(5x^4)/(x+1)*(x^2+2x+1)/(10x^5)
(x+1)/(2x)
2/(x)+(x+1)/(x+2)
(x+2)/x
What is the y-intercept
(4x^2+x+1)/((x-3)(x+2))
(0,-1/6)
In terms of rational expressions, when do we find extraneous solutions.
Which city's baseball team has a mascot that resembles an enormous fish?

Miami
(x-2)/x-:(x^2-4)/x
1/(x+2)
8/(6x+3)+2/3
(10+4x)/(3(2x+1))
What are the vertical asymptotes to the following rational function?
(3x^2+4x-8)/(x^2-225)
x = 15 and x = -15
Do the following problems have the same vertical asymptotes? Explain if False
True or False
((5+x)(x))/(x^2-36) and ((6+x)(x))/(x^2-36)
There is not a vertical asymptote at x=-6 but a hole for the second expression.
Which mascot currently cheers for the Cincinnati Reds?
1) Rosie Red 2) Gapper 3) Mr. Red 4) Long Ball 5) Red Man

2) Gapper
(x^2-4x+3)/(x^3-2x^2+x)*(x^2-x)/(x^2-5x+6)
1/(x-2)
(5n)/(n-6)+2/(n+6)
(5n^2+32n-12)/((n+6)(n-6))
What is the horizontal asymptotes?
(3x^2+4x+4)/(5x^2-3x+1)
y=3/5
A student came to the following conclusion. Where was the error?
(x+1)/(2x)=1/2
Cancelling can be done only in situation of multiplication and division. Because x is being added to 1 in the numerator, it can't be divided and "cancelled".
Who is this famous Milwaukee Brewer?
Hint: He's not a king

Prince Fielder
(3x^2-7x-6)/(4x^2-16x)-:(3x^2-4x-4)/(x^2-4x)
((x-3)(x-2))/4
(3x)/(6x^4-36x^3)-(x+3)/(x-6)
(-6x^4-18x^3+3x)/(6x^3(x-6))
Johnny is graphing a rational equation. Miranda notices that there is an asymptote at y = 0, x = -2, and x = 2. But, Johnny has the graph going through the point (0,0) in what looks like a cubic function in between the two vertical asymptotes. If there is an asymptote at y = 0, how can it be that there is a y intercept at y = 0?
Asymptotes are defined at the extreme ends of the graph (+ infinity and - infinity).
A man pushes his car to a hotel and tells the owner he’s bankrupt. Why?
He's playing monopoly
Known for his Mustache Curls, What is the FIRST or LAST name of this brewer from the 1972 World Series Team? Hint: Phalanges
Rollie Fingers