Technically, yes. But, since it would be the line itself, there is no point in doing so.
A linear equation is one which represents a straight line. When drawn (y plotted against x), a degree 1 polynomial produces a straight line.
When it is a linear equation.
It is a linear equation.
a linear equation.
From a given line at a specific point, there can be exactly one circle tangent to the line at that point. This circle will have its center located on the perpendicular line drawn from the point to the line. The radius of the circle will be the distance from the center to the point of tangency.
The normal line at a point on a surface is drawn perpendicular to the tangent line at that point. To find it, you first determine the slope of the tangent line by calculating the derivative of the function at that point. The slope of the normal line is the negative reciprocal of the tangent line's slope. Finally, you use the point-slope form of a linear equation to draw the normal line using the calculated slope and the coordinates of the point.
A linear equation is one which represents a straight line. When drawn (y plotted against x), a degree 1 polynomial produces a straight line.
In order to find the equation of a tangent line you must take the derivative of the original equation and then find the points that it passes through.
Perpendicular
When it is a linear equation.
It is a linear equation.
The question is suppose to read: Find the equation of the line tangent to y=(x²+3x)²(2x-2)³, when x=8
Y = 5X - 3It form a linear function; a line.
a linear equation.
Yes, the derivative of an equation is the slope of a line tangent to the graph.
From a given line at a specific point, there can be exactly one circle tangent to the line at that point. This circle will have its center located on the perpendicular line drawn from the point to the line. The radius of the circle will be the distance from the center to the point of tangency.
A linear equation represents a line. A linear inequality represents part of the space on one side (or the other) of the line defined by the corresponding equation.