Using an example, explain what the graph of a rational function looks like. Contrast this with other functions we have studied.
1 answer:
The graph of a rational function differs from that of other functions with the existence of asymptotes
<h3>Graph of rational functions</h3>
The properties of the graph of a rational function include;
- The graph of a rational function never crosses its vertical asymptote
- It crosses its horizontal or slant asymptote
- The graph of the reciprocal function y = 1/x or y = k/x is a rectangular (or right) hyperbola of which asymptotes are the coordinate axes
The graph of a rational function differs from that of other functions with the existence of asymptotes.
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Answer:
y=-4x/3-1
Step-by-step explanation:
y=mx+b is point slope form. Subtract 4x from both sides then divide by 3
His answer is wrong and (c.) too large
14/8 = 1.75
-4 * 1.75 = -7
8 * 1.75 = 14
When x=14, y=-7
It C there u go your welcome
Answer:
1 1/5
Step-by-step explanation:
because u multiply it