Number
Number:Name:Unit 2B: Properties of Quadrilaterals andSimilarityGeometrySpring 2019
QuadrilateralPropertiesChartSKETCH EACHQUADRILATERAL2 pair of opposite sidesare IlExactly 1 pair ofo osite sides are Il2 pair of opposite sidesare2 pair of adjacent sidesareExactly 1 pair of sidesAll sides areOppositeZ'sExactly 1 pair of anglesAll900Both diagonals bisecteach otherDiagonals areDiagonals areer endicularOne diagonal is bisectedDiagonals bisect bothair of o osite an lesOne diagonal bisectso osite an lesConsecutive Z's aresu lementar
Name:Date:Quadrilateral:Both pairs of oppositesides areBoth pairs of oppositesides areDiagonals bisect each other.Both pairs of opposite angles are(ALL angles are congruentConsecutive angles areDiagonals areQuadrilateral:Both pairs of oppositesides areBoth pairs of oppositesides areDiagonalsBoth pairs of oppositeangles are(ALL angles are congruentConsecutive angles areDiagonals areQuadrilateral:Both pairs of consecutivesides areDiagonals areExactly one pair of opposite angles are(angles formed by 1 small side and 1 large side areShort diagonal isNo parallel sidesBlock:
Quadrilateral:Both pairs of oppositesides areBoth pairs of oppositesides are(ALL sides areDiagonalsDiagonals areDiagonalsBoth pairs of opposite angles areConsecutive angles areQuadrilateral:Both pairs of opposite sides areBoth pairs of opposite sides areDiagonals areDiagonalsDiagonals areDiagonalsBoth pairs of opposite angles areConsecutive angles areQuadrilateral:Exactly(These are calledExactly(Same1
GSE GeometryUnit 2 —Quadrilaterals & Congruence2.2 -- NotesQuadrilaterals are polygons withParallelogramOpposite sides areOpposite sides areOpposite angles areConsecutive angles areDiagonalseach other.RhombusRectangle ALL of the properties of a ALL of the properties of aparallelogram PLUSHas fourDiagonals areparallelogram PLUS:All sides areDiagonals areDiagonalsangles0SquareOther QuadrilateralsKiteTrapezoid Diagonals areOne pair of One pair of anglesarelinesIsosceles TrapezoidBase angles areOne pair oflines3
GSE GeometryName:Unit2 Quadrilaterals & CongruenceDate:2.2 —NotesQuadrilateral PracticeWhat specific quadrilateral is the figure?How do you know? It has four congruentTherefore, it is also a97pSolve for x:(12yxSolve for y:All sides of the figure are congruent and mdWZV —340What specific quadrilateral is the figure?7How do you know?DiagonalsanglesIt has four congruent340zSolve for mXVVTZWhat specific quadrilateral is the figure?How do you know?Solve for x:Diagonals areIt has four congruentIt has fourSolve for y:Therefore it is also aEFGH is a square. We know that the diagonals areAnd that the diagonals lengths areJ 15Find mkEJFFind the measure of JIF
NameDateBlockQuadrilateralsl. Given that0FGHJ is a parallelogram,2. Find x, and Yfind MH and FTI.12275For3.value of-x is the quadrilateral a parallelogram?7X 54.3xc3k 175. Find the values of x and y.6.Find the value Ofc and d.6820137. Find x, y and z in37123'KLMN.8. Gates As shown, a gate contains severalparallelograms. Find mZADC whenmZDAB 65 0.5
Find the measure of angles B, C, and D in each figure below.10.1085397Find the length of segment RT in each figure below.12.13.14.w18221312Find the value of x in each figure below.15.161780017.16.202xo1251110
ParallelogramsDefinition:quadrilateral whosecIICDandADSymbol:A smaller versionNaming:O A parallelogram is named usingYou can start from any one vertex, but you must continue in aO For example, the figure above can be either ZDABCDO orLD ADCB.BProperties of a parallelogramD1.Both pairs of opposite sides are congruent.2.Both pairs of opposite angles are congruent.c
3.Consecutive angles are supplementary.4.Diagonals bisect each other but are not congruentExamplesp1. DrawLZ7HKLP.and HP 3. m K m - 180 0.5. If m P 65 0, then m H m K and 6. Draw the diagonals with their point of intersection labeled M.then ML then KP 9. If10. If15, then ML 360, then m PKL-
Quadrilateral Properties Chart SKETCH EACH QUADRILATERAL 2 pair of opposite sides are Il Exactly 1 pair of o osite sides are Il 2 pair of opposite sides are 2 pair of adjacent sides are Exactly 1 pair of sides All sides are Opposite Z's Exactly 1 pair of angles All 90 0 Both diagonals bisect each other Diagonals are Diagonals are er endicular
Number Bonds to 10 Number Line Challenge Cards Number Bonds to 10 Number Line Challenge Cards . Worksheet 1 9 6 6 2 4 2 6 4 0 5 1 10 8 6 3 3 3 7 10 1 5 5 8 1 7 6 8 . Number Shape Number Bonds to 10 Missing Numbers Use the number shapes to work out the missing number in each ques
Vocabulary bookmark General same, identical, different missing number/s number facts, number pairs number bonds greatest value least value number line number track number square hundred square number cards, number grid abacus counters, cubes, blocks, rods die, dice, spinner dominoes pegs, peg board pin board geo-strips same way,
Number Problems Here is a number line. The number 14 is shown. Mark the number 9 on the number line. 0 14 Here are some digit cards. Meg and Sam each use two of the cards to make a number. What is the difference between their two numbers? I have I have made the largest number you can make. I have made the smallest number you can make.
Two 1-digit numbers: 0 to 9 2-digit number from a 2-digit number: no regrouping 2-digit number from a 2-digit number: regrouping Multiplication Multiplication facts: 0 to 9 2-digit number times 1-digit number: no regrouping 3-digit number times 1-digit number: regrouping Division Division facts: 0 to 9 2-digit
Name the number that comes after a given number, 1 to 9. Name the number that comes before a given number, 2 to 10. Recite number names from a given number to a stated number (forward—1 to
Counting numbers up to 10. 1. What number comes after 3? 2. What number comes after 5? 3. What number comes after 8? 4. What number comes after 2? 5. What number comes before 2? 6. What number comes before 3? 7. What number comes before 7? 8. What number comes before 10? 9. Fill in the missing nu
Greater and Less Than Number Kissing Start at a green number and draw a line to any red number that is less than the green number. Draw a line that connects one number to one other number to kiss. Draw your lines over the trace lines. No lines may cross. Once you draw a line to a number, that number cannot be used again.
Anvil-Strut Cross Reference Guide B-LINE 2 * Comparable with some deviation in dimension or configuration. B-Line Number Anvil-Strut Number B-Line Number Anvil-Strut Number B-Line Number Anvil-Strut Number B-Line Number Anvil-Strut Number ATR G
