Q:

# How do you find the asymptote of a hyperbola?

A:

The asymptote of a hyperbola is found through the equation y = +/- (b/a)(x - h) + k, when the value of "a" is based on changes in the "x" value. When "a" is based on the "y" value, the formula is y = +/- (a/b)(x - h) + k.

## Keep Learning

In the above formulas, "h" is the value of "x" at the center of the hyperbola, while "k" is the value for "y" at the center of the hyperbola. The value of "a" is the distance from the vertex of the hyperbola to its center. The value for "b" is the height of the fundamental box defined by the hyperbola.

Sources:

## Related Questions

• A: The derivative of x is 1. A derivative of a function in terms of x can be thought of as the rate of change of the function at a value of x. In the case of ... Full Answer >
Filed Under:
• A: The derivative of the expression ln(x) is equal to 1/x. This can be demonstrated by manipulating the equation y = ln(x) into the form x = e^y and taking th... Full Answer >
Filed Under:
• A: The derivative of y = xln(x) with respect to x is dy/dx = ln(x) + 1. This result can be obtained by using the product rule and the well-known results d(ln(... Full Answer >
Filed Under:
• A: The derivative of y = arctan(6x) is 6/(1 + 36 x^2). To arrive at this answer, it is simply a matter of using the formula given for finding the derivative o... Full Answer >
Filed Under:
PEOPLE SEARCH FOR