The video tutorial introduces the properties of a rhombus, a type of quadrilateral with equal sides and congruent opposite angles. It explains how a rhombus is a special type of parallelogram and compares it to rectangles and squares. The tutorial covers the perpendicular nature of rhombus diagonals, which bisect each other and form congruent right triangles. It also provides formulas for calculating the perimeter and area of a rhombus using side lengths, height, and diagonals. The video concludes with additional resources for further learning.

What is a defining characteristic of a rhombus?

• It is a three-dimensional shape.

• It has four right angles.

• All sides are of equal length.

• It has three sides.

How does a rhombus differ from a rectangle?

• A rhombus has four right angles.

• A rhombus has two pairs of parallel sides.

• A rhombus has four sides of equal length.

• A rhombus has unequal opposite angles.

What happens when you combine the properties of a rectangle and a rhombus?

• You get a triangle.

• You get a square.

• You get a circle.

• You get a trapezoid.

What is true about the diagonals of a rhombus?

• They are equal in length.

• They do not intersect.

• They are parallel.

• They bisect each other at right angles.

How can you calculate the perimeter of a rhombus?

• Add the lengths of the diagonals.

• Add all the angles.

• Multiply one side by four.

• Multiply the diagonals.

Which formula can be used to find the area of a rhombus using its diagonals?

• Perimeter divided by two

• Base times height

• Side squared

• Diagonal one times diagonal two divided by two

What is the relationship between the height and a side when calculating the area of a rhombus?

• Height is parallel to the side.

• Height is equal to the side.

• Height is half the side.

• Height is perpendicular to the side.