A stretch transformation is a type of linear transformation in which the size of an object is increased or decreased in a particular direction. It results in scaling the size of an object along its horizontal, vertical, or diagonal axis, while maintaining the shape of the object.
A change from one form of energy into another is called energy transformation.
The rule for the transformation above is translation. Translation is a transformation that moves every point of a figure the same distance in the same direction.
Energy transformation
A moving stretch is called a 'dynamic stretch'. A dynamic stretch uses speed of movement, momentum and active muscular effort to bring about a stretch . Unlike static stretching the end position is not held.
Rubber can stretch up to about 500-600 of its original length when pulled.
Stretch
To find the invariant line of a stretch, identify the direction in which the stretch occurs. The invariant line is typically the line that remains unchanged during the transformation, often along the axis of the stretch. For example, if stretching occurs along the x-axis, the invariant line would be the y-axis (or any line parallel to it). You can confirm this by observing that points on the invariant line do not change their position under the stretch transformation.
A monotonic transformation does not change the overall shape of a function's graph, but it can stretch or compress the graph horizontally or vertically.
stretch
An additive change shows horizontal translation.A multiplicative change shows horizontal stretch or compression.
The wording is confusing, as a quadratic function is normally a function of one variable. If you mean the graph of y = f(x) where f is a quadratic function, then changes to the variable y will do some of those things. The transformation y --> -y will reflect the graph about the x-axis. The transformation y --> Ay (where A is real number) will cause the graph to stretch or shrink vertically. The transformation y --> y+A will translate it up or down.
A vertical stretch is a transformation applied to a function that increases the distance between points on the graph and the x-axis. This is achieved by multiplying the function's output values by a factor greater than one. For example, if the function ( f(x) ) is transformed to ( k \cdot f(x) ) (where ( k > 1 )), the graph is stretched vertically, making it appear taller and narrower. This transformation affects the amplitude of periodic functions and alters the steepness of linear functions.
The transformations I know of are flip, stretch, shrink, or crop. Flip will flip the picture vertically or horizontally as specified. Stretch will project the picture onto a larger grid of pixels. Shrink will project the picture onto a smaller grid of pixels. Crop trims any edges you want off the picture.
transformation
The size of the shape changes with a similarity transformation (enlargement), whereas it does not with a congruence transformation.
No it is not.
2d transformation