Quadrilateral
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This document discusses different types of quadrilaterals: trapezium, parallelogram, rhombus, rectangle, square, and kite. It provides the key properties of each shape, including that a trapezium has one pair of parallel sides, a parallelogram has opposite sides that are equal and parallel, and a rhombus has all four sides of equal length. It also defines geometric attributes like diagonals, angles, areas, and perimeters.
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Mathpre 160125161014 2 2
The document defines and provides properties and formulas for various quadrilaterals:
- Trapezium has 1 pair of parallel lines and its area is calculated using base times height.
- Square has 4 equal sides and 4 right angles and its area is calculated using the square formula.
- Rhombus has 4 equal sides and its area can be calculated using base times height, trigonometry, or diagonal methods.
- Rectangle has 2 sets of parallel sides and right angles and its area is calculated using length times width.
The document also discusses cyclic quadrilaterals, irregular quadrilaterals, parallelograms, kites and provides examples of calculating lengths, angles, areas, and per
MATH FLIP
The document defines and provides information about various types of quadrilaterals including trapezoids, squares, rhombi, rectangles, cyclic quadrilaterals, irregular quadrilaterals, parallelograms, kites, and provides examples of calculating their areas, perimeters, and diagonal lengths. It also includes example problems and solutions for finding missing values of various quadrilaterals.
Math pre
The document defines and provides information about various types of quadrilaterals including trapezoids, squares, rhombi, rectangles, cyclic quadrilaterals, irregular quadrilaterals, parallelograms, kites, and provides examples of calculating their areas and perimeters. It also includes example problems and solutions for finding missing values of various quadrilaterals.
Clil.geometry presentation-
This document defines and describes various geometric shapes and concepts. It defines points, lines, line segments, rays, angles, parallel lines, triangles, quadrilaterals such as parallelograms, rectangles, squares, trapezoids, and rhombi. It also covers circles, areas, volumes, and properties of angles, triangles, parallelograms and polygons. Key concepts include classifying angles as acute, obtuse, right or straight, and properties of parallel lines, perpendicular lines, complementary and supplementary angles.
Quadrilateral
The document defines and describes properties of different types of quadrilaterals. It provides a chart showing the relationships between quadrilaterals and their defining characteristics. Formulas for calculating the area and perimeter of parallelograms, rectangles, squares, rhombuses, and kites are also presented. Key terms related to quadrilaterals such as parallel, perpendicular, diagonal, and symmetry are defined in a glossary.
Maths pr
There are several types of quadrilaterals defined by their geometric properties:
1) A square has four equal sides and four right angles.
2) A rectangle has four right angles and opposite sides of equal length.
3) A rhombus has four equal sides but the angles may vary.
4) A parallelogram has two pairs of parallel opposite sides.
5) A trapezoid has only one pair of parallel opposite sides.
6) A kite has two pairs of adjacent sides of equal length and perpendicular diagonals.
QUADRILATERALS
This document defines and describes different types of quadrilaterals. It begins by defining a quadrilateral as a plain figure with four sides and four vertices. It then discusses the properties of quadrilaterals, including that the interior angles sum to 360 degrees. The document goes on to define and provide examples of specific types of quadrilaterals, including rectangles, parallelograms, rhombuses, and trapezoids. It concludes by stating the mid-point theorem as it relates to triangles.
Understanding Quadrilaterals
This won 2nd at cluster level and 1st at Regional level but unfortunately PPT Event was not scheduled for Nationals.
Quadrilaterals
This document defines and describes various types of quadrilaterals. It discusses properties such as the angle sum property, and defines specific quadrilaterals like parallelograms, rectangles, squares, rhombi, trapezoids, and kites. It provides theorems regarding properties of parallelograms and how midpoints can be used to prove lines are parallel and halves of other lines. In total, the document comprehensively covers the characteristics and relationships of different quadrilaterals.
quadrilaterals
1) A quadrilateral is a polygon with four sides and four vertices. There are over 9 million types of quadrilaterals that can be classified based on their properties.
2) Key types of quadrilaterals include parallelograms, rectangles, rhombi, squares, trapezoids, trapezoids, and kites. Parallelograms have two sets of parallel sides, while rectangles have four right angles. Squares have all the properties of rectangles and rhombi.
3) Important theorems about quadrilaterals include that the sum of the interior angles is always 360 degrees and that the midpoint of a side of a triangle is parallel to the opposite side
Mathsproject quadrilaterals
1) A quadrilateral is a polygon with four sides and four vertices. There are over 9 million types of quadrilaterals that can be classified as simple or complex.
2) Quadrilaterals include parallelograms, trapezoids, kites, and more. A parallelogram has two sets of parallel sides and opposite/adjacent angles are equal. A square is a special type of rectangle and parallelogram.
3) The interior angles of any quadrilateral sum to 360 degrees. The line segment between the midpoints of two sides of a triangle is parallel to the third side and half its length.
Geometry of shapes
This document defines and explains properties of various quadrilaterals:
- Parallelograms have two pairs of parallel sides and opposite sides are congruent and angles are congruent. The diagonals of a parallelogram bisect each other.
- Rectangles are parallelograms with four right angles. Squares are rectangles with four congruent sides.
- Rhombuses are parallelograms with four congruent sides. The diagonals of a rhombus are perpendicular.
- Trapezoids have one pair of parallel sides called bases. The median of a trapezoid is parallel to its bases and is half the sum of the bases.
Vocabulary 1
The file was prepared for the students taking part in eTwinning project The Gardens Of Maths ( Anna Vasa School, Poland)
Maths
This document discusses different types of quadrilaterals. It defines polygons and quadrilaterals, and explains their properties. Some key quadrilaterals discussed include parallelograms, rectangles, squares, rhombi, and trapezoids. The document explains that parallelograms have opposite sides of equal length and opposite angles of equal measure. It further notes that rectangles are parallelograms with four right angles, while squares are rectangles with all four equal sides. The properties of diagonals and angles are also summarized for various quadrilaterals.
Area of llgm and triangles
The document defines various types of quadrilaterals and their properties: quadrilateral, parallelogram, rectangle, rhombus, square. It also lists several important theorems about areas of triangles and parallelograms, including: parallelograms on the same base and between the same parallels have equal areas; the area of a triangle is half the area of a parallelogram on the same base and between the same parallels. Several questions and proofs are provided applying these theorems to calculate and compare areas of figures.
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This document contains a mathematics test for 7th grade students on the topic of sets. The test has 10 questions and provides 3 different types of questions for each number - Type A questions are worth 80 points, Type B questions are worth 90 points, and Type C questions are worth 100 points. Students must choose one type of question for each number and show their work. The questions cover topics like examples of sets in daily life, set notation, Venn diagrams, subsets, and relationships between sets. Students are given 60 minutes to complete the test and must sign the answer sheet along with their teacher and parent.
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This document contains 10 problems about relationships between angles including complementary, supplementary, and ratio relationships. It asks the reader to find missing angle measures based on information provided about other angles. For each problem it provides space for the answer but no worked solutions are shown. Overall it focuses on developing understanding of complementary, supplementary, and ratio relationships between angles.
Relationship between angles
The document contains 9 problems involving finding unknown angles or their measures given relationships between complements, supplements, and measures of various angles. It provides equations relating angles to their complements and supplements to be solved for the unknown value or measure of an angle.
Problem solving sets
There are several word problems presented involving sets and counting principles. They can be summarized as follows:
1) The problems involve counting elements in sets based on given information such as the number of elements in overlapping and separate sets.
2) Questions ask how many elements are in the intersection or union of sets, or how many elements satisfy single or multiple criteria.
3) The context of the problems involves surveys, students, products, newspapers, and other everyday scenarios to count people or items in categories.
Quiz angles
1) The document is a mathematics quiz on angles that contains 11 questions testing students' knowledge of rewriting angles in degrees and hexadecimal, calculating angles, finding complements, supplements, and unknown angles based on relationships between angles.
2) It asks students to rewrite angles in degrees and hexadecimal, calculate angle sums and differences, find named angles based on a diagram, determine angles formed by clock hands, find complements and supplements of given angles, and solve for unknown angles based on relationships between complements, supplements and the unknown angle.
3) The quiz contains a variety of angle problems to assess students' understanding of the key concepts of angles, units of measurement, relationships between complementary/supplementary angles, and solving for
Quiz relationships of angles
This document contains a 10 question quiz on angle relationships in mathematics. It asks the student to find missing angle measures based on given information about angles being supplementary, complementary, ratios of angles, and relationships between an angle and its complement or supplement. The student must show their work and arrive at the exact angle measure.
Basic geometrical constructions
Basic geometrical constuctions is how to construct angle by using compass and ruler.
this slide can help students or teachers to construct any angles especially for special angles they are 90 degree, 60 degree, 45 degree and 30 degree.
Equiations and inequalities
Here are the key steps to solve word problems involving linear equations:
1. Read the problem carefully and identify the important details.
2. Define variables to represent unknown quantities.
3. Write a mathematical expression relating the variables based on the context of the problem.
4. Form an equation and solve it using proper order of operations.
5. Check that the solution makes sense in the context of the original problem.
Social arithmetic
The document provides definitions and examples for key mathematical terms related to profit/loss, discounts, interest, and weight measurements. It defines terms like cost, selling price, profit, loss, marked price, discount, interest, interest rate, simple interest, compound interest, bruto, netto, and tarra. Examples show how to calculate profit/loss when given buying and selling prices, determine discounts based on marked prices, and calculate simple interest given principal, rate, and time. It also demonstrates using bruto, netto, and tarra to determine total, net, and packaging weights.
Multiplication of polynomial
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Quadrilateral
- 1. QUADRILATERAL SMPK PENABUR GADING SERPONG 2012
- 3. GENERAL PROPERTIES OF QUADRILATERAL 4 VERTICES B 4 SIDES 4 ANGLES A D C
- 4. GENERAL PROPERTIES OF QUADRILATERAL B 3600 A D C The sum of ALL the angles of quadrilateral is 360 0
- 5. TRAPEZIUM scalene trapezium Isosceles trapezium Right trapezium Properties of a trapezium is : One pair of parallel side
- 6. TRAPEZIUM C D Area of trapezium : h Perimeter of trapezium : P = AB + BD + CD + AC A B
- 7. PARALLELOGRAM The properties of a parallelogram are : opposite sides are equal opposite sides are parallel opposite angles are equal diagonal bisect each other
- 8. PARALLELOGRAM height base
- 9. RHOMBUS The properties of rhombus are : All sides are equal Opposite sides are parallel Opposite angles are equal Diagonal bisect each other at 900 Both diagonals are the angles bisector Both diagonals are line of symetry
- 10. RHOMBUS d2 d1
- 11. RECTANGLE The properties of rectangle are : Opposite sides are equal Opposite sides are perallel All angles are equal ( 900 ) Diagonals are equal and bisect each other It has 2 line of symetry and 2 rotational symetry
- 12. RECTANGLE Area : l xw w Perimeter :2( l + w) l Note : l = length w = width
- 13. SQUARE The properties of a square are : All sides are equal All angles are equal ( 900 ) Opposite sides are equal Diagonal bisect each other at 900 Diagonal are equal
- 14. SQUARE s Area : sxs Perimeter : 4s s s Note : s s = side
- 15. KITE The properties of a kite are : it has two pairs of side having the same length It has two diagonal of different length It has a pair of equal opposite angles
- 16. KITE d1 d2