The fixed points of a function f(x) are the points where f(x)= x.
No. If you have more than two points for a linear function any two points can be used to find the slope.
Since there are no "following" points, none of them.
A set of points forming a straight line.
a function whose magnitude depends on the path followed by the function and on the end points.
A 'spherical' surface.
No. If you have more than two points for a linear function any two points can be used to find the slope.
Take the derivative of the function and set it equal to zero. The solution(s) are your critical points.
Set the first derivative of the function equal to zero, and solve for the variable.
The "critical points" of a function are the points at which the derivative equals zero or the derivative is undefined. To find the critical points, you first find the derivative of the function. You then set that derivative equal to zero. Any values at which the derivative equals zero are "critical points". You then determine if the derivative is ever undefined at a point (for example, because the denominator of a fraction is equal to zero at that point). Any such points are also called "critical points". In essence, the critical points are the relative minima or maxima of a function (where the graph of the function reverses direction) and can be easily determined by visually examining the graph.
The domain of a rational function is the whole of the real numbers except those points where the denominator of the rational function, simplified if possible, is zero.
the set of points equidistant from a fixed point
A specific mixture has a fixed boiling point.
It is a line segment.
You would need to know the distance travelled between two fixed points and the time taken to travel between those two points.
a fixed pulley is a pulley attached to a support.
The center of the circle. That's how the circle is defined. (The collection of all points on a plane equidistant from a fixed point. The fixed point is the center and the fixed distance is the radius.)
They are points whose positions do not change under transformations.