The cosecant function, being defined as 1÷sin(x), has no x intercepts.
It has y intercepts at ±∞. (infinity and -infinity)
The zeros of functions are the solutions of the functions when finding where a parabola intercepts the x-axis, hence the other names: roots and x-intercepts.
so you can find the solution for the x-values. the x-intercepts are when the graph crosses the x-axis
the x is dependent and the y is independent and the x numbers cant repeat themself and yes they do have intercepts
Then there is no x-intercept. No big deal. Lots of functions do not have x- intercepts. For example, y = x2 + 1 or y = 2x
To determine the intercepts of a line, you need to find where the line crosses the x-axis and y-axis. The x-intercept occurs when y = 0, and the y-intercept occurs when x = 0. If you have the equation of the line, you can substitute these values to find the respective intercepts. Please provide the equation of the line for specific intercept values.
The zeros of functions are the solutions of the functions when finding where a parabola intercepts the x-axis, hence the other names: roots and x-intercepts.
so you can find the solution for the x-values. the x-intercepts are when the graph crosses the x-axis
the x is dependent and the y is independent and the x numbers cant repeat themself and yes they do have intercepts
Then there is no x-intercept. No big deal. Lots of functions do not have x- intercepts. For example, y = x2 + 1 or y = 2x
X intercepts
set the values of the y equal to zero
plug in 0 to x and y values P.S. you spelt Intercepts wrong
The zero of a f (function) is an x-value that corresponds to where the y-value is zero on the functions graph or the x-intercepts. Functions can have multiple zeroes or no real zeroes at all, depending on the equation.
No, sometimes the entire graph is completely above (or completely below) the x axis.
The graph of a polynomial in X crosses the X-axis at x-intercepts known as the roots of the polynomial, the values of x that solve the equation.(polynomial in X) = 0 or otherwise y=0
The quadratic (parabola) intercepts the x-axis when y = 0. So substitute y=0 into y = f(x). Then you can solve for the x-values by any number of ways: Factoring, completing the square, or Quadratic Formula. It may turn out that the values of x which satisfies y=0 are complex {have an imaginary component}, which will tell you that the parabola does not have an x-intercept.
The x coordinate for all y intercepts is 0, just as the y coordinate for all x intercepts is 0.