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Name the functions whose graph looks like a set of stairs?
asymptote
What does crigga mean?
crigga: cracker ni**a, a person who is black who acts like he is white
How do you graph the functions y equals 3x and y equals log x on the same set of axes Include domain range and asymptote for each?
[ y = 3x ] has no asymptote. Its range and domain are both infinite. Its graph is a straight line, with a slope of 3, that enters from the bottom left, passes through the origin, and exits at the top right. No matter how wide or high you make your coordinate space, the graph still does that. You'll never find its end. [ y = log(x) ] exists only in the right half of the plane, where 'x' is positive, so the domain is from x=0 to infinite. Within that domain, 'y' ranges from negative infinite to positive infinite. The graph crosses the x-axis at [x=1]. To the left of that point, it plunges through all negative values, from zero to negative infinite. The y-axis is the asymptote. That part of the graph looks like an inverted hockey stick, with an infinite handle and a tiny tiny blade. To the right of that point, where 'x' is greater than '1', the graph rises at a slowly-increasing rate. It obviously curves upward, and one might think that if we looked far enough out to the right, there might be another vertical asymptote somewhere way out there in the land of great x-values. But there isn't, and there are no x-values that it can't reach. The graph looks like a right-side-up hockey stick with a monstrous blade and a timid handle.
How do you break pulley into syllables?
There are two syllables separated like so: pul-ley.
How do break numerous into syllables?
There are three syllables like so: num-e-rous.
