Level 1. AfL Questions for assessing Strand Five : Understanding Shape. NC Level Objectives AfL questions from RF

Similar documents
Unit 8 Angles, 2D and 3D shapes, perimeter and area

Which two rectangles fit together, without overlapping, to make a square?

Geometry Progress Ladder

Numeracy Targets. I can count at least 20 objects

Level 1 - Maths Targets TARGETS. With support, I can show my work using objects or pictures 12. I can order numbers to 10 3

Line Segments, Rays, and Lines

Unit 6 Direction and angle

Shape Dictionary YR to Y6

Angles that are between parallel lines, but on opposite sides of a transversal.

SPRING UNIT 14. second half. Line symmetry and reflection. Measuring angles. Naming and estimating angles. Drawing angles

Three-Dimensional Figures or Space Figures. Rectangular Prism Cylinder Cone Sphere. Two-Dimensional Figures or Plane Figures

SGS4.3 Stage 4 Space & Geometry Part A Activity 2-4

Estimating Angle Measures

ISAT Mathematics Performance Definitions Grade 4

Mathematics K 6 continuum of key ideas

2. If C is the midpoint of AB and B is the midpoint of AE, can you say that the measure of AC is 1/4 the measure of AE?

Grade 3 Core Standard III Assessment

Angle - a figure formed by two rays or two line segments with a common endpoint called the vertex of the angle; angles are measured in degrees

Charlesworth School Year Group Maths Targets

Teaching Guidelines. Knowledge and Skills: Can specify defining characteristics of common polygons

Algebra Geometry Glossary. 90 angle

MATHEMATICS Y6 Geometry 6750 Use co-ordinates and extend to 4 quadrants Equipment MathSphere

11.3 Curves, Polygons and Symmetry

MATHS LEVEL DESCRIPTORS

Year 3 Vocabulary bookmark. Year 3 Vocabulary bookmark. Calculations. Calculations. Addition and subtraction. Addition and subtraction

Grade 8 Mathematics Geometry: Lesson 2

Target To know the properties of a rectangle

Cambridge Primary Mathematics Curriculum Framework (with codes)

GAP CLOSING. 2D Measurement. Intermediate / Senior Student Book

Lesson #13 Congruence, Symmetry and Transformations: Translations, Reflections, and Rotations

UNIT H1 Angles and Symmetry Activities

Three daily lessons. Year 5

Day What number is five cubed? 2. A circle has radius r. What is the formula for the area of the circle?

9 Area, Perimeter and Volume

Geometry Chapter Point (pt) 1.1 Coplanar (1.1) 1.1 Space (1.1) 1.2 Line Segment (seg) 1.2 Measure of a Segment

AUTUMN UNIT 3. first half. Perimeter. Centimetres and millimetres. Metres and centimetres. Area. 3D shapes PART 3 MEASURES AND PROPERTIES OF SHAPES

Dear Grade 4 Families,

Area of Parallelograms, Triangles, and Trapezoids (pages )

NEW MEXICO Grade 6 MATHEMATICS STANDARDS

Test A. Calculator not allowed. Mathematics test. First name. Last name. School. DCSF no. KEY STAGE LEVELS

Shapes & Designs Notes

Year 9 mathematics test

G3-33 Building Pyramids

Volume of Right Prisms Objective To provide experiences with using a formula for the volume of right prisms.

Third Grade Shapes Up! Grade Level: Third Grade Written by: Jill Pisman, St. Mary s School East Moline, Illinois Length of Unit: Eight Lessons

Grade 6. Mathematics. Student Booklet. Spring Assessment of Reading, Writing and Mathematics, Junior Division RELEASED ASSESSMENT QUESTIONS

EVERY DAY COUNTS CALENDAR MATH 2005 correlated to

What You ll Learn. Why It s Important

Classifying Quadrilaterals

Cambridge International Examinations Cambridge Primary Checkpoint

Problem of the Month: Cutting a Cube

Grade 7/8 Math Circles November 3/4, M.C. Escher and Tessellations

ALGEBRA. sequence, term, nth term, consecutive, rule, relationship, generate, predict, continue increase, decrease finite, infinite

3D shapes. Level A. 1. Which of the following is a 3-D shape? A) Cylinder B) Octagon C) Kite. 2. What is another name for 3-D shapes?

Geometry and Measurement

Chapter 18 Symmetry. Symmetry of Shapes in a Plane then unfold

The National Curriculum 2014 Programmes of Study for Mathematics

Discovering Math: Exploring Geometry Teacher s Guide

2006 Geometry Form A Page 1

Primary Curriculum 2014

My Year 1 Maths Targets

Key Stage 2 Mathematics Programme of Study

Chapter 8 Geometry We will discuss following concepts in this chapter.

Everyday Mathematics. Grade 4 Grade-Level Goals CCSS EDITION. Content Strand: Number and Numeration. Program Goal Content Thread Grade-Level Goal

Paper 1. Calculator not allowed. Mathematics test. First name. Last name. School. Remember KEY STAGE 3 TIER 4 6

Test A. Calculator not allowed. Mathematics test. First name. Last name. School. DfE no. KEY STAGE LEVELS

Everyday Mathematics. Grade 4 Grade-Level Goals. 3rd Edition. Content Strand: Number and Numeration. Program Goal Content Thread Grade-Level Goals

Wigan LEA Numeracy Centre. Year 3 Mental Arithmetic Test Questions

Mathematics standards

Numeracy Practice Test Year 5

The Triangle and its Properties

39 Symmetry of Plane Figures

Areas of Polygons. Goal. At-Home Help. 1. A hockey team chose this logo for their uniforms.

43 Perimeter and Area

WORK SCHEDULE: MATHEMATICS 2007

GAP CLOSING. 2D Measurement GAP CLOSING. Intermeditate / Senior Facilitator s Guide. 2D Measurement

Paper Reference. Edexcel GCSE Mathematics (Linear) 1380 Paper 1 (Non-Calculator) Foundation Tier

Calculator allowed. School

MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question.

Year 9 mathematics test

Section 1: How will you be tested? This section will give you information about the different types of examination papers that are available.

CAMI Education linked to CAPS: Mathematics

Everyday Mathematics CCSS EDITION CCSS EDITION. Content Strand: Number and Numeration

Everyday Mathematics GOALS

Paper 1. Calculator not allowed. Mathematics test. First name. Last name. School. Remember KEY STAGE 3 TIER 5 7

Illinois State Standards Alignments Grades Three through Eleven

Math 5th grade. Create your own number and explain how to use expanded form to show place value to the ten millions place.

Reflection and Refraction

Geometry Notes PERIMETER AND AREA

E XPLORING QUADRILATERALS

Warning! Construction Zone: Building Solids from Nets

PE AND NUMERACY LINKS - KEY STAGE 1

Grade 4 Unit 3: Multiplication and Division; Number Sentences and Algebra

Shapes Bingo. More general matters which apply to the use of this unit are covered on the next page.

ME 111: Engineering Drawing

Unit 9. Unit 10. Unit 11. Unit 12. Introduction Busy Ant Maths Year 2 Medium-Term Plans. Number - Geometry - Position & direction

Dŵr y Felin Comprehensive School. Perimeter, Area and Volume Methodology Booklet

Grade 1 Geometric Shapes Conceptual Lessons Unit Outline Type of Knowledge & SBAC Claim Prerequisite Knowledge:

Activity Set 4. Trainer Guide

Problem of the Month: William s Polygons

Transcription:

AfL Questions for assessing Strand Five : Understanding Shape NC Level Objectives AfL questions from RF Level 1 I can use language such as circle or bigger to describe the shape and size of solids and flat shapes (FS) I can use everyday words to describe position (FS) I can visualise and name common 2D shapes and 3D solids and describe their features I can use them to make patterns, pictures and models (1) For objectives from Foundation Stage please refer to the Foundation stage curriculum For objectives from Foundation Stage please refer to the Foundation stage curriculum Picture a rectangle in your head. Can you tell me about it so that I can picture it? When you imagine a square, how many edges does it have? How is it like this square? Is it different in any way? Draw arrows to show which shapes belong in the set.

I can identify reflective symmetry in patterns and 2D shapes and draw lines of symmetry in 2D shapes (2) Two of these shapes have no lines of symmetry. Which are they? This shape has been folded in half along the dotted line. Imagine opening it up. How many sides does the opened shape have? Draw the shape that you think will be made when the folded shape is opened up. Look at the symmetrical picture that I have given you. Draw a line of symmetry on it. I can follow and give instructions involving position, direction and movement(2) The tick is in square B5. Follow my instructions. Draw a cross in square D2. Draw a circle in square E4. Draw a triangle in square A5. Level 2 Now tell me where to put a cross, a circle and a triangle. How could you make the robot come back to its starting point? What instructions would you give? The robot went too far/hasn't gone far enough. What do we need to change in our instructions? Roughly, how many centimetres is one robot step? How can we find out? I can visualise common 2D shapes and 3D solids I can identify shapes from pictures of them in different orientations and positions (2) How do you know that this shape is a square? What is special about it? Two of these shapes are not hexagons. Which are they? Here are five identical triangles. Use some or all of the triangles to make a bigger triangle. Is there another way to do it?

Describe the shape or solid in the cloth bag as you feel it. What might it be? Why? How do you know this shape is a? How do you know this shape isn't a? Imagine a cube. Four faces are yellow; the rest are blue. How many faces are blue? Describe this shape/solid to a friend. Can they guess what it is? Look at these two shapes. What is the same about them? What is different? Watch as I slowly reveal a shape from behind a 'wall'. What could it be? How do you know? What could it not be? Why? This shape is made from four identical squares touching edge to edge. Make different shapes from four identical squares touching edge to edge. Record each different shape that you make. I can sort, make and describe shapes referring to their properties (2) Sort these 2-D shapes. Put all the pentagons in this circle. Now choose another way to sort them. What do all the shapes that you have put in the circle have in common?

I can read and record the vocabulary of position, direction and movement, using the four compass directions to describe movement about a grid (3) Which square lies halfway between squares A3 and E3? Move a counter from square B4 to E2. Describe each move you make using the words north, south, east or west. If you stand facing north, then make a half turn, what direction would you be facing? Give instructions to draw the route below. Use the direction words: north, south, east and west. Give the exact length of each line. Level 3 I can use a set-square to draw right angles and to identify right angles in 2-D shapes; compare angles with a right angle; recognise that a straight line is equivalent to two right angles (3) Use a set-square and a ruler to draw a square with sides of 12 cm. How many right angles are there in this pentagon? How could you check? Paula says that angle A is smaller than angle B. Is she right? Explain your answer. Place a set of shapes in the correct place in this table. Find a quadrilateral that has two angles that are smaller than right angles and two that are bigger than right angles. Which shapes always have four right angles? Draw two lines to complete the square.

I can draw and complete shapes with reflective symmetry I can draw the reflection of a shape in a mirror line along one side (3) Which of the shapes on this page are symmetrical? How could you check? Reflect this semicircle in the mirror line. What shape does this make? Draw the reflection of this shape in the mirror line. A letter d is reflected in its straight side. Its reflection is a different letter. Which one? I can draw polygons and classify them by identifying their properties, including their line symmetry (4) Sort these irregular polygons into those with no right angles, one right angle, two right angles, three right angles. Use these triangular tiles to make a symmetrical shape. Can you take one tile away and keep your shape symmetrical? Can you change one or more tiles so it is no longer symmetrical? This is half a symmetrical shape. Tell me how you would complete it. How did you use the line of symmetry to complete the shape? What do you look for when you try to find a line of symmetry in a shape? What is the difference between a regular and an irregular polygon? [Use a set of regular and irregular polygons, and criteria written on cards, such as 'is a regular polygon', 'is an irregular polygon', 'has no lines of symmetry', 'has at least one line of symmetry', 'has no right angles', 'has one right angle', etc. Select a card, e.g. 'is an irregular polygon'.] Show me a polygon in this group? How do you know it is in the group? What do you look for? [Select two cards, such as 'is a regular polygon' and 'has at least one line of symmetry'.] Show me a polygon that fits both of these criteria. What do you look for? A shape has four right angles. It has four sides which are not all the same length. What is the name of this shape? Sort a set of polygons using this sorting diagram. Here are five shapes on a square grid.

Which two shapes have a line of symmetry? I can visualise 3-D objects from 2-D drawings; make nets of common solids (4) Draw in lines where you would fold this shape to make a cube. Use a ruler to measure where they would go. I am thinking of a 3-D shape. It has a square base. It has four other faces, which are triangles. What is the name of the 3-D shape? Name three different 3-D shapes that can have at least one square face. Here is a cereal packet. Describe what you think its net might look like. Anna makes a cube using straws. First she joins four straws to make a square. Then she joins more straws to make a cube. Altogether, how many straws has she used? Match these 3-D shapes to these pictures of them. There are three shapes in a row. What order are they in and what colour are they? Clues The cube is in the middle. The pink shape is not on the right. The red shape is next to the pyramid. The cone is not blue.

I know that angles are measured in degrees and that one whole turn is 360 ; compare and order angles less than 180 (4) Tell me an angle that is bigger than one right angle and smaller than two right angles. Two of these angles are the same size. Put rings around the two angles which are the same size. Draw an angle which is bigger than a right angle. Look at these six angles. Level 4 I can read and plot coordinates in the first quadrant.(5) Which is the smallest angle? One of the angles is a right angle. Which is a right angle? One of the angles is an obtuse angle. Which is an obtuse angle? Heres a shaded square. I recognise parallel and perpendicular lines in Write the coordinates for point A and point C. Three of the four corners of a square are (3, 10), (5, 12) and (7, 10). Work out the coordinates of the fourth corner. (8, 10) and (10, 8) are two vertices of a right-angled triangle. What are the coordinates of the third vertex? Are there any other possibilities? Points A (3, 4) and B (3, 7) are joined by a straight line. Plot the coordinates of two points C and D so that line CD is parallel to AB. Now plot two points E and F so that line EF is perpendicular to AB. Give an example of parallel lines in everyday life. How can you recognise them? What about perpendicular lines? How would you check if two lines are parallel? How would you check that two lines are perpendicular?

grids and shapes (5) I can use a set-square & ruler draw shapes with perpendicular or parallel sides (5) I can estimate, draw and measure acute and obtuse angles using an angle measurer or protractor to a suitable degree of accuracy; calculate angles in a straight line (5) On plain paper, use a ruler and set-square to construct: a square with sides 56mm a rectangle with length 6.3cm, width 4.9cm Construct a right-angled triangle with the two shorter sides measuring 3.5cm and 4.2cm. What is the length of the third side? Look at these angles. Which of them are acute angles? Which are obtuse angles? Estimate the size of each of the angles. Now use your protractor to measure the angles to the nearest 5 degrees. Estimate then use a protractor to measure these angles to the nearest 5 degrees Use a protractor to draw an angle of 35. PQ is a straight line. Calculate the size of angle x

I can visualise and draw on grids of different types where a shape will be after reflection, translations or rotations through 90 or 180 about its centre or one of its vertices (6) Draw the reflection of this shape. The shape below is rotated 90 clockwise about point A. Draw the shape in its new position on the grid. Level 5 I can use all four quadrants to find coordinates of points determined by geometric information (+) (6-7) I know the sum of angles on a straight line, in a triangle and at a point, and recognise vertically opposite angles (+) (6-7) There are no AfL questions in the Renewed Framework for Y6-7 objectives. There are no AfL questions in the Renewed Framework for Y6-7 objectives.