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Trapezoid

Trapezoid. By Christian Ornelas. Trapezoid A quadrilateral with one pair of parallel sides. Bases and Legs. Bases The two parallel lines are called the bases. In the picture below, AD and BC are the bases. Legs

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Trapezoid

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  1. Trapezoid By Christian Ornelas

  2. Trapezoid A quadrilateral with one pair of parallel sides.

  3. Bases and Legs • Bases • The two parallel lines are called the bases. In the picture below, AD and BC are the bases. • Legs • The two non parallel lines are called the legs. In the picture below, AB and CD are the legs.

  4. The area of a trapezoid • To find the area, you need to: • 1. Add both of the bases together. • 2. Divide the sum by two. • 3. Multiply that by the height.

  5. Mid-Segment • The mid-segment (EF) is the segment that joins the midpoints of the non-parallel sides (AB and CD). • Its length is equal to the average of the lengths of the bases (AD and BC) of the trapezoid.

  6. Isosceles Trapezoid • An isosceles trapezoid means that the base angles have the same measure. • The other pair of opposite angles also have the same measure.

  7. Perimeter of a Trapezoid • The perimeter of a trapezoid is the sum of all the sides: • P = a + b + c + B

  8. Adjacent angles • The angles on the same side of a leg are called adjacent angles. • NML and MLO are supplementary. • For the same reason, MNO and NOL are supplementary.

  9. THE END

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