4
A circle can have a maximum of two intercepts with a straight line. This occurs when the line intersects the circle at two distinct points. If the line is tangent to the circle, it will have one intercept, and if it does not intersect at all, it will have zero intercepts.
zero is the least area and the max area, is of a circle of perimeter 40 .....
It is zero.
A parabola can have zero, one, or two x-intercepts. If the parabola opens upwards and the vertex is above the x-axis, it will have no x-intercepts. If the vertex touches the x-axis, there is one x-intercept (a double root), and if it opens upwards or downwards and intersects the x-axis at two points, there are two x-intercepts. The number of x-intercepts is determined by the discriminant of the quadratic equation representing the parabola.
If the discriminant is negative, there are 0 interceptsIf the discriminant is zero, there is 1 interceptIf the discriminant is positive, there are 2 intercepts
Zero
Zero
A circle can have a maximum of two intercepts with a straight line. This occurs when the line intersects the circle at two distinct points. If the line is tangent to the circle, it will have one intercept, and if it does not intersect at all, it will have zero intercepts.
zero!
Yes, the number zero. If you want to exclude zero too, there is no least positive number.
zero is the least area and the max area, is of a circle of perimeter 40 .....
Only if the discriminant of its equation is greater than zero will it have 2 different x intercepts.
It is zero.
Typically, with hand written documents, the number zero will be indicated as a circle with a slash through it.
set the values of the y equal to zero
If the discriminant is negative, there are 0 interceptsIf the discriminant is zero, there is 1 interceptIf the discriminant is positive, there are 2 intercepts
The X-intercepts of a linear function are the points where the graph intersects the X-axis, occurring when the output (y) is zero. Conversely, the Y-intercept is the point where the graph intersects the Y-axis, occurring when the input (x) is zero. These intercepts can be found by setting the respective variables to zero in the linear equation. For example, in the equation (y = mx + b), the Y-intercept is (b), and the X-intercept can be found by solving (0 = mx + b).