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Polygons 1
Polygon: A 2-dimensional shape. They are made of straight lines (except the circle) and the shape is "closed"
Regular polygon= all angles and sizes are equal
Irregular polygon= angles and sizes aren’t equal
Regular Irregular
Point : A location in space
Line : Connects two points via the shortest path and continues indefinetely in both directions Perpendicular
Line Segment : Part of a line between two points.
Perpendicular Line Segment: Line Segments that intersect (cross) at an angle of 90°
Parallel Line Segments : Line segments that never intersect
Vertex : Point at which two line segments intersect Parallel
Angle:It’s the surface between two sides that has a common vertex. Angles measures by grades.
Right Angle An angle that measures 90°
Acute Angle An angle that measures less than 90°
Obtuse Angle An angle that measures more than 90°
Perimeter : The distance around a two-dimensional shape.
The perimeter of this rectangle is 7+3+7+3 = 20
Area: The size of a surface. To work out the area of a polygon we must use the correct formula.
Apothem : The distance from the center of a regular polygon to the midpoint of a side.
Circle: It’s a curved shape whose all points are at the same distance from the centre
Circumference : It’s the perimeter of a circle.
Diameter : The distance between two points of the circumference that joins the centre.
Radio: The distance from the center to any point of the circumference. Diameter
It’s the half of a diameter.
Three sides polygons: Triangles
Four sides polygons: Parallelograms
Equilateral Triangle
Three equal sides
Three equal angles, always 60°
Isosceles Triangle
Two equal sides
Two equal angles
Scalene Triangle
No equal sides
No equal angles
Acute Triangle
All angles are less than 90°
Right Triangle
Has a right angle (90°)
Obtuse Triangle
Has an angle more than 90°
Names of Polygons - 2
Name Sides Shape
Area
Triangle 3
h
b
A= (b x a):2 A= (b. h):2
Square 4 a
A= l x l= l2
A= a2
Rectangle
4
h
a
A= b x a A= a . h
Trapezoid
Trapezium
Parallelogram
4
4
a
b h
h
A = (B + b) . a A=(b +a).h
2 2
A= b . a A= b. h
Pentagon 5
b
A= perimeter.apothem
2
Hexagon 6 Idem all regular polygons
Circle
A= 2. Π. r2
Circumference L= 2.π.r
REMEMBER
h = height = alto
w= width = ancho
d= depth= fondo
b= base = base
l = side= lado
POLIEDROS = POLYHEDRAS
Polyhedra: A polyhedron is a solid with flat faces which are polygons. It hasn`t got curved surfaces.
Faces = Flat surfaces (superficies planas) = caras
Edges (bordes) = aristas
Vertices = corner of the edges , corner points = vértices
1. Poliedros Regulares = Platonic solids
Un poliedro regular es aquel cuyas caras son polígonos regulares iguales y en cada uno de sus vértices
concurren el mismo número de caras. Sólo existen cinco tipos de poliedros regulares:
Name Area Volumen
Tetraedro
Tethahedrom
Surface Area = √3 × (Edge
Length)2
Volume = (√2)/12 × (Edge
Length)3
Cubo
Cube
Surface Area = 6 × (Edge
Length)2
Volume = (Edge Length)3
Octaedro
Octahedrom
Surface Area = 2 × √3 × (Edge
Length)2
Volume = (√2)/3 × (Edge
Length)3
Dodecaedro
Dodecahedrom
Surface Area = 3×√(25+10×√5) ×
(Edge Length)2
Volume = (15+7×√5)/4 × (Edge
Length)3
Icosaedro
Icosahedrom
Surface Area = 5×√3 × (Edge
Length)2
Volume = 5×(3+√5)/12 × (Edge
Length)3
Platonic Solids = poliedros regulares
Prisms = prismas
Pyramids = pirámides
2. Prismas= Prismas
Poliedro limitado por dos polígonos iguales, llamados bases, situados en planos paralelos, y por varios
paralelogramos, llamados caras laterales.
Un prisma se llama triangular, cuadrangular, pentagonal… según que sus bases sean triángulos,
cuadriláteros, pentágonos…
A lateral = perímetro de la base · altura
A total = área lateral + 2 · área de la base
V = área de la base · altura
Lateral area= base perimeter . lenght
Surface area= lateral area + 2.base area
Volume = base area . length
3-. Pirámides= Pyramids
apex
CUERPOS CILÍNDRICOS = NON - POLYHEDRA
CILINDRO-CYLINDER
Á. Total = A. Lateral + 2· A. Base
Volumen = A. Base · Altura
CONO-CONE
Area total= A.Lateral + A.Base A Base= Π r2
Volumen = A.Base · Altura ALateral = Π·r·g
3
ESFERA- SPHERE
Área= A= 4·Π·r2
Volumen= 4/3 Π ·r3
The Volume of a Pyramid
 1/3 × [Base Area] × Height
 V= (area base . a): 3
The Surface Area of a Pyramid
When all side faces are the same:
 [Base Area] + [Lateral Area]
 V = Area base + Area lateral .
1-. Rectangular Prisms : area and volume
V= 576 cm3
V= 80m2
V= 200 m2
V=8
V=24
2-. Calculate the volumes
volume = 45 cm3
volume = 24000 cm3
V = 565.2 cm3
V = 98,125 cm3
V= 12 cm3
PROBLEMS
1-. These diagram shows a cylinder of height 4 cm and diameter 4 cm. What is its
total surface area? What is its volume?
A= 65,36 cm and V= 50,24 cm2
2-. A big building has got four water drums with these measures. If a m3 of water equals a liter . How
many liters are there in total? (6160 liters)
(YOU MUST READ METRE INSTEAD IN)
3-. A cone diameter 20cm and height 20 cm is filled with ice cream. How many ice cream
does it contain? (2094,4 cm3)
4-. A piece of cheese has got these measures.
10 mm
15
18
€

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GEOMETRY.DOCX

  • 1. Polygons 1 Polygon: A 2-dimensional shape. They are made of straight lines (except the circle) and the shape is "closed" Regular polygon= all angles and sizes are equal Irregular polygon= angles and sizes aren’t equal Regular Irregular Point : A location in space Line : Connects two points via the shortest path and continues indefinetely in both directions Perpendicular Line Segment : Part of a line between two points. Perpendicular Line Segment: Line Segments that intersect (cross) at an angle of 90° Parallel Line Segments : Line segments that never intersect Vertex : Point at which two line segments intersect Parallel Angle:It’s the surface between two sides that has a common vertex. Angles measures by grades. Right Angle An angle that measures 90° Acute Angle An angle that measures less than 90° Obtuse Angle An angle that measures more than 90° Perimeter : The distance around a two-dimensional shape. The perimeter of this rectangle is 7+3+7+3 = 20 Area: The size of a surface. To work out the area of a polygon we must use the correct formula. Apothem : The distance from the center of a regular polygon to the midpoint of a side. Circle: It’s a curved shape whose all points are at the same distance from the centre Circumference : It’s the perimeter of a circle. Diameter : The distance between two points of the circumference that joins the centre. Radio: The distance from the center to any point of the circumference. Diameter It’s the half of a diameter. Three sides polygons: Triangles Four sides polygons: Parallelograms Equilateral Triangle Three equal sides Three equal angles, always 60° Isosceles Triangle Two equal sides Two equal angles Scalene Triangle No equal sides No equal angles Acute Triangle All angles are less than 90° Right Triangle Has a right angle (90°) Obtuse Triangle Has an angle more than 90°
  • 2. Names of Polygons - 2 Name Sides Shape Area Triangle 3 h b A= (b x a):2 A= (b. h):2 Square 4 a A= l x l= l2 A= a2 Rectangle 4 h a A= b x a A= a . h Trapezoid Trapezium Parallelogram 4 4 a b h h A = (B + b) . a A=(b +a).h 2 2 A= b . a A= b. h Pentagon 5 b A= perimeter.apothem 2 Hexagon 6 Idem all regular polygons Circle A= 2. Π. r2 Circumference L= 2.π.r REMEMBER h = height = alto w= width = ancho d= depth= fondo b= base = base l = side= lado
  • 3. POLIEDROS = POLYHEDRAS Polyhedra: A polyhedron is a solid with flat faces which are polygons. It hasn`t got curved surfaces. Faces = Flat surfaces (superficies planas) = caras Edges (bordes) = aristas Vertices = corner of the edges , corner points = vértices 1. Poliedros Regulares = Platonic solids Un poliedro regular es aquel cuyas caras son polígonos regulares iguales y en cada uno de sus vértices concurren el mismo número de caras. Sólo existen cinco tipos de poliedros regulares: Name Area Volumen Tetraedro Tethahedrom Surface Area = √3 × (Edge Length)2 Volume = (√2)/12 × (Edge Length)3 Cubo Cube Surface Area = 6 × (Edge Length)2 Volume = (Edge Length)3 Octaedro Octahedrom Surface Area = 2 × √3 × (Edge Length)2 Volume = (√2)/3 × (Edge Length)3 Dodecaedro Dodecahedrom Surface Area = 3×√(25+10×√5) × (Edge Length)2 Volume = (15+7×√5)/4 × (Edge Length)3 Icosaedro Icosahedrom Surface Area = 5×√3 × (Edge Length)2 Volume = 5×(3+√5)/12 × (Edge Length)3 Platonic Solids = poliedros regulares Prisms = prismas Pyramids = pirámides
  • 4. 2. Prismas= Prismas Poliedro limitado por dos polígonos iguales, llamados bases, situados en planos paralelos, y por varios paralelogramos, llamados caras laterales. Un prisma se llama triangular, cuadrangular, pentagonal… según que sus bases sean triángulos, cuadriláteros, pentágonos… A lateral = perímetro de la base · altura A total = área lateral + 2 · área de la base V = área de la base · altura Lateral area= base perimeter . lenght Surface area= lateral area + 2.base area Volume = base area . length 3-. Pirámides= Pyramids apex CUERPOS CILÍNDRICOS = NON - POLYHEDRA CILINDRO-CYLINDER Á. Total = A. Lateral + 2· A. Base Volumen = A. Base · Altura CONO-CONE Area total= A.Lateral + A.Base A Base= Π r2 Volumen = A.Base · Altura ALateral = Π·r·g 3 ESFERA- SPHERE Área= A= 4·Π·r2 Volumen= 4/3 Π ·r3 The Volume of a Pyramid  1/3 × [Base Area] × Height  V= (area base . a): 3 The Surface Area of a Pyramid When all side faces are the same:  [Base Area] + [Lateral Area]  V = Area base + Area lateral .
  • 5. 1-. Rectangular Prisms : area and volume V= 576 cm3 V= 80m2 V= 200 m2 V=8 V=24
  • 6. 2-. Calculate the volumes volume = 45 cm3 volume = 24000 cm3 V = 565.2 cm3 V = 98,125 cm3 V= 12 cm3
  • 7. PROBLEMS 1-. These diagram shows a cylinder of height 4 cm and diameter 4 cm. What is its total surface area? What is its volume? A= 65,36 cm and V= 50,24 cm2 2-. A big building has got four water drums with these measures. If a m3 of water equals a liter . How many liters are there in total? (6160 liters) (YOU MUST READ METRE INSTEAD IN) 3-. A cone diameter 20cm and height 20 cm is filled with ice cream. How many ice cream does it contain? (2094,4 cm3) 4-. A piece of cheese has got these measures. 10 mm 15 18
  • 8.