A straight line equation can be in the form of y = 3x+5 whereas 3 is the slope and 5 is the y intercept
In coordinated geometry the points on a straight line will determine its equation.
See the link: http://library.thinkquest.org/C0110248/geometry/cartelineqn.htm
Coordinate geometry
In the context of geometry, related to a line. In an algebraic context, an equation or expression where each of the unknown variables appears with a power of 1. If there are n variables, then such an equation, plotted in n-dimensional coordinate space would be a straight line.
The question is awefully vague, but if you mean "is there Geometry in Baseball?", then i would have to say yes. To calculate where one most be to catch a ball becomes a subconcious geometric equation. One must watch the Parabala of the ball to see where it will land. Also, calculating the angle at which to swing (geometry) is very important to hitting the ball far and well. These are only to examples, but yes, geometry is very commonly used in baseball. ~mike
In coordinated geometry the points on a straight line will determine its equation.
It depends on the equation that you're trying to solve.
an equation
is an equation of a line in plane coordinate geometry. The coordinates of every point on that line satisfy the equation so there are an infinite number of solutions to the equation.
See the link: http://library.thinkquest.org/C0110248/geometry/cartelineqn.htm
π×(radius)2http:/www.mathwarehouse.com/geometry/circle/area-of-circle.php
Coordinate geometry
In 2-dimensional co-ordinate geometry, a line parallel to the y axis has the equation x = c where c is a constant.
In classic geometry, it opens down when the directrix is above the focus.In analytical (coordinate) geometry, if the equation of the parabola isy = ax^2 + bx + c, it opens down if a < 0.
(Geometry) y=2x+8
The bending equation, also known as the Euler-Bernoulli beam equation, describes the behavior of a beam under bending loads. It relates the bending moment, beam material properties, beam geometry, and load distribution to the beam deflection. The equation is typically solved to determine the deflected shape of a loaded beam.
It can be, in the sense of geometry. For example, you can see x squared as being the area of a square with the edges being a length of x. You can see x cubed as the volume of a cube with an edge length of x. You can practically see any equation in terms of geometry. Such as (X^3)-(2X^2) being a cube of length x minus two "layers" of it on top.