Symmetrical
a parallelogram that has the same shape but not the same size called "similar". This means the angles are equal in both shapes but the sides are different.
a side with the sides all the same is called a Equilateral triangel.
a polygon with all sides the same length and all angles the same measure is called?
A polygon with all sides and angles the same is called a "regular polygon."
Something that is symmetrical is the same on both sides
Symmetrical
symmetrical
They both have water on all three sides.
It is called symmetry. When an object is cut in half and both sides are identical, it exhibits symmetry.
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Yes connectors are the same on both sides
In that case, the two figures are "similar".
You can:* Add the same expression to both sides of an equation * Subtract the same expression from both sides * Multiply the same expression (must not be zero) to both sides * Divide both sides by the same expression (must not be zero)
This is called a Parallelogram. Each pair of opposite sides will then be the same length. If all four sides are the same length, and opposite sides are parallel, then it is a rhombus. NB: If all four sides are the same length then the opposite sides must be parallel.
In an equation, the left side has the same value as the right side. The importance of doing the same thing to both sides is to keep the value of both sides the same so the equation does not change.
I assume you want an equation with a solution of 212. Just write: x = 212 If you want something more fancy, do something to both sides of the equation - this is basically the opposite of what you do to solve an equation. For example, you can multiply both sides of the equation by some number (the same on both sides, of course), add the same number to both sides, square both sides (note that this will most likely add additional solutions, that are not solutions to the original equation), etc. If you already know a bit about more advanced math, you can take logs or antilogs on both sides, take sines or inverse sines on both sides, etc. (this, too, may introduce additional solutions).