In geometry, similar refers to two figures that have the same shape but may differ in size. Specifically, similar figures have corresponding angles that are equal and corresponding sides that are proportional in length.
Yes because to be similar the shapes need to have the same ratio of sides and similar angles. To be congruent the shapes have to be the same shape and size, so 2 congruent shapes will always be similar.
The term "proportional" is used to denote a relationship between two things with respect to their size. In mathematics the meaning is that two quantities have the same or a constant ratio or relation.
The word for this is "similar." The same shape and the same size is "congruent."
no
Proportional is the same in size
In geometry, similar refers to two figures that have the same shape but may differ in size. Specifically, similar figures have corresponding angles that are equal and corresponding sides that are proportional in length.
In that case, the two figures are "similar".
Yes because to be similar the shapes need to have the same ratio of sides and similar angles. To be congruent the shapes have to be the same shape and size, so 2 congruent shapes will always be similar.
In math, proportional means that two quantities always have the same relative size. For example, the lengths of these two shapes are proportional (one shape's length is always twice as large as the other.)
There are various photos on the internet for the different sized penises of dogs. They are proportional to the size of the breed. The anatomical structure is the same with all breeds.
The term "proportional" is used to denote a relationship between two things with respect to their size. In mathematics the meaning is that two quantities have the same or a constant ratio or relation.
It is a corresponding or equivalent or related things or value. This is most commonly used in Mathematics. Proportional is always related in size or degree or other measurable characteristics.
Items that are corresponding in size are equal or proportional to each other. For example, a small cup corresponds in size to a large cup if they hold the same amount of liquid.
The word for this is "similar." The same shape and the same size is "congruent."
The power of a wimshurst machineis proportional to the size of the leyden jars.
The safety bike was different in that both wheels were the same size.