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We have to probably do a quick review of intercepts before going much beyond. Intercepts are the points on which the graph will cross the x or y-axis.
Determining intercepts is a fairly simple procedure. To determine the y-intercept of a function y = f ( x ) all we have to do is set x = 0 and evaluate to determine the y coordinate. In other terms, the y-intercept is the point (0, f (0)) . We determine x-intercepts in pretty much the similar way. We set y = 0 and solve the resulting equation for the x coordinates. Thus, we will have to solve the equation,
f ( x ) = 0
xifx+6=33..
Assume that P ( x ) is a polynomial along with degree n. Thus we know that the polynomial have to look like, P ( x ) =ax n
What we desire to do in this section is to begin with rational expressions & ask what simpler rational expressions did we add and/or subtract to obtain the original expression. The
Domain and Range The domain of any equation is the set of all x's which we can plug in the equation & get back a real number for y. The range of any equation is the set of all
what is 500 times 70
The point where the two asymptotes cross is known as the center of the hyperbola. Standard forms There are two standard forms of the hyperbola, one for each type illustrate
What is the order of operations?
6x^3+3x^2-18x
7+87-34
simplify 5/13 + 2/20 + 8/14
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