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Slant Asymptote Formula
A hypothetical slant line that appears to touch a certain area of the graph is known as a slant asymptote. Only when the degree of the numerator (a) is exactly one more than the degree of the denominator does a rational function exhibit a slant asymptote (b). In other words, a + 1 = b is the determining factor. A slant asymptote, for instance, exists for the function f(x) = x + 1, where the degree of the numerator is 1, one more than the degree of the denominator. A rational function’s general slant asymptote equation has the formula Q = mx + c, also known as the quotient function created by the long division of the numerator by the denominator.
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ToggleA polynomial ratio with a rational function has a denominator that should not be zero. It is a polynomial ratio-based function. Any function of one variable, x, that can be written as f(x) = p(x)/q(x), where p(x) and q(x) are polynomials with q(x) 0, is said to be a rational function. For a rational function, there are three different types of asymptotes: horizontal, vertical, and slant asymptotes.
Formula For Slant Asymptote
You get a linear function from the slant asymptote that is neither parallel to the X-axis nor the Y-axis. Its degree is 1, as it is a linear function. The slant asymptote is also known as an oblique asymptote.
A rational function will always experience the oblique asymptote. When there is no horizontal asymptote, it happens.
Solved Example
Students who regularly practice the questions will master the Slant Asymptote Formula. It is critical to continue practising the questions specific to each chapter. The Slant Asymptote Formula must be revised on a regular basis. Understanding the Slant Asymptote Formula in depth necessitates frequent review and practice questions. Students will be able to remember the Slant Asymptote Formula for a longer period of time if they practice questions frequently. Students can choose from a variety of online learning platforms. Extramarks is a very dependable online learning environment with dependable study resources that can be used to solve Slant Asymptote Formula questions.