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True or false If two triangles are congruent then they can be moved so that they line up perfectly.?
True. If two triangles are congruent, it means they have the same shape and size, so they can be moved, rotated, or flipped to align perfectly with each other. This property of congruence ensures that all corresponding sides and angles match.
If two triangles can be moved so that thay line up perfectly they are congruent?
Yes, if two triangles can be moved so that they line up perfectly, they are considered congruent. This means they have the same shape and size, with all corresponding sides and angles being equal. Congruence can be established through various criteria, such as side-side-side (SSS) or angle-side-angle (ASA). Therefore, perfect alignment indicates that the triangles are congruent.
Which transformation can verify congruence by sliding one triangle over another apex?
The transformation that can verify congruence by sliding one triangle over another is called a translation. During this transformation, one triangle is moved (or "slid") along a straight path without rotating or flipping it, allowing for direct comparison of corresponding sides and angles. If the triangles align perfectly after the translation, it confirms that they are congruent.
How transformations be used to show that angles are congruent?
Transformations, such as translations, rotations, and reflections, can be used to demonstrate that angles are congruent by showing that one angle can be moved to coincide with another without altering its size or shape. For example, by rotating one angle to match the vertex and rays of another angle, we can visually confirm their congruence. If the angles overlap perfectly after the transformation, this indicates that they are congruent. Thus, transformations provide a practical method for establishing angle congruence in geometric proofs.
What is a Translation of triangles?
A translation of triangles involves moving a triangle from one position to another on a plane without altering its shape, size, or orientation. This is achieved by sliding the triangle a certain distance in a specific direction, defined by a vector. Each point of the triangle is moved the same distance and in the same direction, resulting in a congruent triangle in a new location. Translations are a fundamental concept in geometry, illustrating the properties of rigid transformations.
True or false If two triangles are congruent then they can be moved so that they line up perfectly.?
True. If two triangles are congruent, it means they have the same shape and size, so they can be moved, rotated, or flipped to align perfectly with each other. This property of congruence ensures that all corresponding sides and angles match.
If two triangles are congruent then they can be moved so that they line up perfectly.?
Its true
If two triangles are congruent then they can be moved so that they line up perfectly?
Its true
If two triangles can be moved so that they line up perfectly they are congruent.?
Its true
If two are congruent then they can be moved so that they line up perfectly?
Its true
How can you say that if areas of two triangles are equal then they are congruent?
In order for a triangle to be congruent the two triangles have to be the same shape and size, thus they are congruent if they can be moved into an isometry or any other combination. But you're asking how a question which has two possibilities. Assuming that you have two triangles whose sides are equivalent which makes the areas equal to each other then you can state the side-side-side rule which is if the three sides of one triangle is equivalent to the other three sides of the other triangle then they are congruent. But if you have an angle present in the triangles you could argue the angle angle side rule, but if the angles are joint you would argue the angle side angle. But if one triangle has one degree and the other one has a different degree then they will not be congruent.
How transformations be used to show that angles are congruent?
Transformations, such as translations, rotations, and reflections, can be used to demonstrate that angles are congruent by showing that one angle can be moved to coincide with another without altering its size or shape. For example, by rotating one angle to match the vertex and rays of another angle, we can visually confirm their congruence. If the angles overlap perfectly after the transformation, this indicates that they are congruent. Thus, transformations provide a practical method for establishing angle congruence in geometric proofs.
Why did former slaves move west?
false they moved east
What are congruent shapes?
In geometry, it refers to two shapes that are identical in shape and size. If one shape can be moved - without stretching or cutting - so that it exactly covers another, then the two shapes are said to be congruent.
Iron making was stopped after the capital was moved to meroe true or false?
true
Were the tigers and Euphrates rivers moved by predictable floods true or false?
ture
When you hold down the Ctrl key and drag a selected ranges of cells a four-headed arrow attached to the pointer indicates that the source contents are being moved True or False?
False. When you press Ctrl while dragging the cells, they are copied, not moved.
