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Quadrilaterals

Geometry TN 2018 2019 Curriculum Map Q1

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Geometry
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Curriculum and Instruction ? Mathematics Quarter 1 Geometry Mathematics Geometry: Year at a Glance 2018 - 2019 Aug. 6 ? Oct. 5 Oct. 16 - Dec. 19 Jan. 7 ? Mar. 8 Mar. 18 ? May 24 TN Ready Testing Apr. 22 - May23 Tools of Geometry, Reasoning and Proof, Transformations and Congruence, Transformations and Symmetry, Lines and Angles Triangle Congruence with Applications, Properties of Triangles, Special Segments in Triangles, Properties of Quadrilaterals with Coordinate Proofs Similarity and Transformations, Using Similar Triangles, Trigonometry with Right Triangles, Trigonometry with All

Square Properties

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The perimeter of a square: To find the perimeter of a square, just add up all the lengths of the sides: The area of a square: To find the area of a square, multiply the lengths of two sides together... Another way to say this is to say "square the length of a side!" Get it? Square! The sides and angles of a square: The sides of a square are all congruent (the same length.) The angles of a square are all congruent (the same size and measure.) Remember that a 90 degree angle is called a "right angle." So, a square has four right angles. Opposite angles of a square are congruent. Opposite sides of a square are congruent. Opposite sides of a square are parallel. The diagonal of a square:

geometry formulas

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Rectangle: rectangle-image Perimeter = l + l + w + w = 2 × l + 2 × w Area = l × w Square: square-image Perimeter = s + s + s + s = 4 × s Area = s2 Parallelogram: parallelogram-image Perimeter = a + a + b + b = 2 × a + 2 × b Area = b × h Rhombus: Rhombus-image Perimeter = b + b + b + b = 4 × b Area = b × h Triangle: Triangle-image Perimeter = a + b + c Area = (b × h)/2 Trapezoid: Trapezoid-image Perimeter = a + b + c + d Trapezoid-formula-image Circle: Circle-image Perimeter = 2 × pi × r or Perimeter = pi × d Area = pi × r2 or Area = (pi × d2)/4

Formula For The Area Of A Trapezoid

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area of a trapezoid how to tutorial trapezoid formula geometry
b1, b2 - the lengths of the two bases a - altitude of the trapezoid area=a(b1+b2/2)

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