by multipling
This means it depends on if he is busy or not. Or it could mean it depends on if someone else ask him out, then he could choose between you two. It sounds as if he is not as excited about going out with you as you are with him.
The word converging is a verb that means the occurrence of two or more things (or people) coming together. Another way to phrase it would be, two things get closer and meet.
2x2 - 5x - 3 = 0 A quadratic equation expressed in the form ax2 + bx + c = 0 has two real and distinct roots when b2 - 4ac is positive. Using the figures from the supplied equation then b2 - 4ac = 52 - (4 x 2 x -3) = 25 + 24 = 49. Therefore there are TWO real and distinct roots.
Any two numbers that make one of the equations true will make the other equation true.
The Definition of Congruent Figures (which is a proof) says that if two figures have corresponding sides congruent and corresponding angles congruent, then the figures are to be congruent.
Two figures are congruent when they have the exact same angles within them. However, one of the figures might be blown up or shrunk. (Just not Skewed/Stretched).for example: Ais congruent tobut isn't congruent toASince it's slanted (skewed).=== === == == == ==
They have the same shape and measurements
Two figures are congruent if and only if they have the same shape and size.
They are congruent if they are identical in shape and size.
Congruent means that two figures have the same shape. Non-congruent means they don't. There is no "similarity"; two non-congruent figures can be just about anything, for example a square and a circle.
In geometry two figures are congruent if they have the same shape and size if they are non congruent they do not have the same shape and size two triangles are congruent if their corresponding sides are all equal in lengh and their corresponding angles are equal in size
Congruent figures are always similar. However, similar figures are only sometimes congruent.
Proving that two figures are congruent using rigid motions involves demonstrating that one figure can be transformed into the other through a series of translations, rotations, and reflections without changing the size or shape of the original figure. This proof relies on the principle that rigid motions preserve distance and angle measures. By showing that the corresponding parts of the two figures align perfectly after applying these transformations, it can be concluded that the figures are congruent.
Congruent means two figures have exactly the same shape and size. If the shape is identical, but not the size , two figures are similar.
Yes, congruent means same size and shape.
congruent