cone and prism
Yes, an isosceles trapezoid has one pair of congruent opposite sides and congruent base angles
congruent congruent
An isosceles trapezoid only has 1 pair of congruent sides. It is drawn like this:
The only real characteristic of a trapezoid is that one pair of opposite sides is parallel. For an isosceles trapezoid, in addition to one pair of opposite sides being parallel; the legs are congruent; each pair of base angles is congruent; and the diagonals are congruent.
Yes they are. Or they could have three pairs of congruent sides, or they could have one pair of congruent angles and two pairs of sides. As far as a triangle goes, if you have at least three pairs of congruent sides or angles they are congruent. This answer is wrong. The triangles are only similar. For congruent trisngles we have the following theorems = Side - side - side, Side - Angle - side , Angle - angle - side, Right triangle - hypotenuse - side.
Ex- a pair of shoes-loonies -tires on a car -
If the scale factor is 1. That is, if a pair of corresponding sides are the same length.
A square, a rectangle, an equilateral triangle, an isosceles triangle, a rhombus ..... etc.
An isosceles trapezoid must have a pair of parallel sides and a pair of congruent sides
No, a pair of angles that are supplementary will always have a sum of 180 degrees, while a pair of angles that are congruent will have the same measure. Therefore, it is not possible for a pair of angles to be both supplementary and congruent.
Yes, an isosceles trapezoid has one pair of congruent opposite sides and congruent base angles
congruent congruent
Yes, all trapezoids must have one pair of congruent sides.
By definition, a trapezoid only must have exactly one pair of parallel sides. An isosceles trapezoid does have one pair of congruent sides, but not all trapezoids will have exactly one pair of congruent sides.
Yes, a cylinder can have a pair of bases that are congruent. In fact, the defining characteristic of a standard cylinder is that its two bases are congruent, meaning they are identical in shape and size. These bases are typically circular in a right circular cylinder, and this congruency is essential for the cylinder's symmetrical properties.
They are congruent
An isosceles trapezoid only has 1 pair of congruent sides. It is drawn like this: