Reciprocal Function Graph
There are several types of reciprocal functions. One of them takes the form k/x. Here, ‘k’ is a real number, and ‘x’ cannot be zero. Let us now build a graph of the function f(x) = 1/x using various x and y values.
x |
-2 |
-1 |
1/2 |
1 |
2 |
---|---|---|---|---|---|
y = 1/x |
-0.5 |
-1 |
2 |
1 |
0.5 |
For a reciprocal function f(x) = 1/x, ‘x’ can never be 0. The graph shows that they never contact the x-axis or y-axis. The y-axis is called the vertical asymptote because the curve approaches it but never touches it. In addition, the x-axis is the horizontal asymptote since the curve never meets it.
Reciprocal of Fractions
Fractions created by swapping the numerator and denominator of the given fraction are known as Reciprocal Fractions. For example, fraction b/a has the reciprocal fraction a/b. The characteristic of reciprocal fractions is that they always result in 1 when multiplied together.
In this article, we will learn about, Reciprocal Fraction Definition, What are Fractions? Reciprocal Function Graph, Reciprocal Mixed Fraction, Adding Reciprocal Fractions, Subtracting Reciprocal Fractions, Reciprocal Fractions Algebra, How to Find Reciprocal Fraction, etc and others.
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