We will discuss here about the different properties of size transformation.
1. The shape of the image is the same as that of the object.
2. If the scale factor of the transformation is k then each side of the image is k times the corresponding side of the object.
3. (i) If k > 1, the image is an enlarged form of the object and the transformation is said to be a enlargement.
(ii) If k < 1, the image is a reduced form of the object and the transformation is said to be an reduction.
(iii) If k = 1, the image is a congruent to the object and the transformation is said to be an identity transformation.
4. If each side of the image is k times the corresponding side of the rectilinear figure (object) then the area of the image is k2 times the area of the object. Thus, if scale factor is k then
\[\frac{\textrm{Area of the image}}{\textrm{Area of object}} = k^{2}\].
From Properties of Size Transformation to HOME PAGE
Didn't find what you were looking for? Or want to know more information about Math Only Math. Use this Google Search to find what you need.
Nov 25, 24 01:18 AM
Nov 25, 24 01:09 AM
Nov 25, 24 12:48 AM
Nov 25, 24 12:17 AM
Nov 24, 24 11:01 PM
New! Comments
Have your say about what you just read! Leave me a comment in the box below. Ask a Question or Answer a Question.