the invarient point is the points of the graph that is unaltered by the transformation. If point (5,0) stays as (5,0) after a transformation than it is a invariant point
The above just defines an invariant point... Here's a method for finding them:
If the transformation M is represented by a square matrix with n rows and n columns, write the equation;
Mx=x
Where M is your transformation, and x is a matrix of order nx1 (n rows, 1 column) that consists of unknowns (could be a, b, c, d,.. ).
Then just multiply out and you'll get n simultaneous equations, whichever values of a, b, c, d,... satisfy these are the invariant points of the transformation
rotation
Yes.
I have no idea to be honest...
Substitute the coordinates of the point into the equation of the line. If the equation is still valid then the point is on the line; if not then it is not.
You substitute the coordinates of the point in the equation. If the result is true then the point is a solution and if it is false it is not a solution.
Alexandre Bruttin has written: 'Sur une transformation continue et l'existence d'un point invariant' -- subject(s): Transformations (Mathematics)
a point on a graph where if the graph is transformed the point stays the same.
. . .point of reference. For example, one can tell whether a planet is moving according to its position in relation to a star.
True transformation efficiency is the transformation efficiency at the saturation point, or essentially the highest transformation efficiency that can be attained.
walang relation
Transformation in maths is when you shift a point or multiple points in terms of it's original point. Ie if you were to shift the point (2;1) about the x axis the transformed point would be (-2;1).
rotation
Rotation
A rotation
a pivot
Get melting point apparatus; determine.
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