2/5 = 1/10 = ¾ = ¼ = 6/10= 4/5 = 2/20 = 2/4 =.

Slides:



Advertisements
Similar presentations
All about Shapes.
Advertisements

Imperial Units What do we know about them already?
Metric/Imperial Measures Milli- means part, so 1000 millimetres (mm) = 1 metre. Centi- means part, so 100 centimetres (cm) = 1 metre. Kilo means 1000 (thousand)
7-1: Customary Units of Measurement IWBAT convert one unit of customary measurement to another.
System of Measurement English – standard measurement in the United States, now called U.S. Customary System Uses, inch, foot, yard, rod and mile as units.
5.8 Changing Units in Customary System Page 218. Customary Units of Measure Length 12 inches= 1 foot 3 feet = 1 yard 5,280 feet = 1 mile.
Review!. Quadrilaterals Quadrilateral just means "four sides" (quad means four, lateral means side). Any four-sided shape is a Quadrilateral.
Area and perimeter The perimeter of a shape is easy to work out. It is just the distance all the way round the edge. If the shape has straight sides, add.
MATHEMATICS Converting between Metric and Imperial Units.
Measurement Review. Basic Measures METRIC Meter Liter Gram US CUSTOMARY Inch, Foot, Yard, Mile Fluid Ounce, Cup, Pint, Quart, Gallon Ounce, Pound, Ton.
All about Shapes Ask Boffin!.
All 3 Sides are equal in Length All 3 interior angles are the same.
Length, Mass and Capacity.
To complete balancing calculations. 7 x 10 = 82 – p 5 x 4 = 40 – n 6 x 7 = 80 - t 5 x 5 = 20 + p 6 x 6 = 12 x n = 65 – n = 65 – n.
Convert between metric and imperial measurements
2/5 = 1/10 = ¾ = ¼ = 6/10= 4/5 = 2/20 = 2/4 = 10% 25% 7% 30% 74% 5% 20% 75% 40% 80%
Measures and conversions Length, volume, area, weight, temperature Metric and Imperial Some things here still in imperial - miles and miles per hour, pints.
Multiplication Properties Commutative - You can always multiply numbers in any order and the product will be the same. Ex: 5 x 4 = 20 & 4 x 5 = 20 Associative.
CCS 2007 From DPI 5 th grade indicators. CCS 2007 A real number that can be written as a positive or negative whole number, fraction, or decimal,
All about Shapes Ask Boffin!.
Quadrilaterals.
AREA Remember: The perimeter of a shape is a measure of distance around the outside. The area of a shape is a measure of the surface/space contained within.
MATHS creativity By Ben G & Alfie. Our PowerPoint Our PowerPoint will include metric conversions and area and perimeter of triangles and squares and rectangles.
What 2D shape am I?.
Geometry Lesson 0 – 1 Changing Units of Measure Objective: Convert units of measure within the customary and metric systems.
Year 5 Block A. 5A2 I can solve number problems and practical problems that involve number, place value and rounding. I can interpret negative numbers.
To complete balancing calculations. 7 x 10 = 82 – p 5 x 4 = 40 – n 6 x 7 = 80 - t 5 x 5 = 20 + p 6 x 6 = 12 x n = 65 – n = 65 – n.
Read, write, order and compare numbers to at least and determine the value of each digit.
M5 Converting Measures. Customary Metric Inches (in) Feet (ft) Yards (yd) Miles (mi) Millimeters (mm) Centimeters (cm) Meters (m) Kilometers (km) Length.
Number (multiply and divide) perform mental calculations, including with mixed operations and large numbers multiply multi-digit numbers up to 4 digits.
LengthMassCapacity Metric units (new system) Imperial units (old system)
Measurement Pages 141 – 166.  A centimeter (cm) is about the with of a fingernail. A millimeter (mm) is about the thickness of a dime. A person’s waist.
Math Review Units 3 and 4. Unit 3: Linear Measurement My comfort Level Topic Module found in 3.1 Identify a referent for a given common SI or imperial.
SQUARE Opposite sides are parallel All the angles are 90º PARALLELOGRAM Opposite sides are equal in length Opposite sides are parallel RECTANGLE Opposite.
ANGLES SUMMARY. ANGLES  Give the value of, An acute angle An obtuse angle A reflex angle A right angle A straight line A full turn
GCSE Maths Facts To Remember.
Year 5 Block A.
Triangles and Quadrilaterals
End of year expectations
I have five sides and not all of them are the same length.
Session 4 Shape, Perimeter, Area and Volume
MATH: Unit 6 2D Figures 10 Days
metres grams litres Converting Units kilometres centimetres kilograms
To complete balancing calculations.
SQUARE It has four equal sides.
Place Value and Mental Calculation
This week: measures Convert units of measure and calculate the area, perimeter and volume of common shapes Name common units of measure for weight, length.
HOUR Picture: Definition:
Polygons with four sides
Geometry - Area Divisibility Rules
CLAST GEOMETRY and MEASUREMENT
M5.B.1 Demonstrate an understanding of measurable attributes of objects and figures, and the units, systems and processes of measurement. M5.B.1.2 Solve.
GEOMETRY and MEASUREMENT
metres grams litres Converting Units kilometres centimetres kilograms
Lesson 8.2 – 8.3 Angles, Triangles and Quadrilaterals
Triangles and Quadrilaterals
Mr Barton’s Maths Notes
Polygons with four sides
Classifying Triangles
metres grams litres Converting Units kilometres centimetres kilograms
metres grams litres Converting Units kilometres centimetres kilograms
Metric Units Monday, 22 April 2019.
metres grams litres Converting Units kilometres centimetres kilograms
metres grams litres Converting Units kilometres centimetres kilograms
Polygons with four sides
Perimeter, area and volume. A A A A A A Contents S8 Perimeter, area and volume S8.1 Perimeter S8.6 Area of a circle S8.2 Area S8.5 Circumference of a.
Ms. Gilchrist’s Math Class
Presentation transcript:

2/5 = 1/10 = ¾ = ¼ = 6/10= 4/5 = 2/20 = 2/4 =

10% 25% 7% 30% 74% 5% 20% 75% 40% 80%

To recognise types of triangles LO To recognise types of triangles

EQUILATERAL TRIANGLE All 3 Sides are equal in Length All 3 interior angles are the same

ISOSCELES TRIANGLE Two interior angles are the same Two Sides of equal Length Two interior angles are the same

SCALENE TRIANGLE No Sides of equal Length All interior angles are different

They have an Interior angle of 90 degrees RIGHT ANGLED Right-Angled Triangles can be either Isosceles or scalene triangles How many degrees are the other two interior angles in a right angled isosceles? They have an Interior angle of 90 degrees Scalene Right Angled Triangle Isosceles Right Angled Triangle

Using a piece of elastic show me the following triangles

Using your mini whiteboards draw me the following triangles…

EXTENSION! c x a b Draw a triangle and extend one line like above. Mark your angles a, b, c and x. Measure all the angles. Repeat with a different triangle Can you write a rule?

Convert fractions to decimals.

2/5 = 1/10 = ¾ = ¼ = 6/10= 4/5 = 2/20 = 2/4 =

0.10 0.25 0.63 0.3 0.4 0.5 0.20 0.75 0.40 8.7

To identify and know the properties of various quadrilaterals. LO To identify and know the properties of various quadrilaterals.

PARALLEL These type of lines stay the same distance apart for their whole length. They do not need to be the same length

PERPENDICULAR A line is perpendicular to another line if they meet at 90 degrees.

POLYGONS Two-dimensional shapes that have sides made from straight lines. E.g. triangles squares hexagons

QUADRILATERALS 4 vertices B . 4 sides 4 angles A . D . C .

The sum of ALL the angles of a quadrilateral is 360o QUADRILATERALS A . B C D 360o C . A D B The sum of ALL the angles of a quadrilateral is 360o

QUADRILATERALS The sum of all the angles equals 360º degrees. 90º 90º

WHAT’s THE MISSING ANGLE? 70º 70º 70º 70º 110º ? 110º ? + 360º

WHAT’s THE MISSING ANGLE? 65º ? 65º 65 115º 65º 115º ? 360º

Discuss the properties of a trapezium with your partner.

One pair of opposite sides are parallel TRAPEZIUM One pair of opposite sides are parallel

PARALLELOGRAM Draw a parallelogram and try to find as many of its properties as you can.

PARALLELOGRAM Opposite sides are equal Opposite sides are parallel Opposite angles are equal

RHOMBUS Discuss the properties of the rhombus with your partner

RHOMBUS All sides are equal Opposite sides are parallel Opposite angles are equal

RECTANGLE How many properties belonging to the rectangle can you find?

RECTANGLE Opposite sides are equal Opposite sides are parallel All angles are right angles (90o)

SQUARE Discuss the properties of the square with your partner

SQUARE All sides are equal Opposite sides are parallel All angles are right angles (90o)

NAME THE QUADRILATERAL 1 3 2 irregular rhombus rectangle 5 6 4 parallelogram trapezium square

Convert larger to smaller units Learning Objective Convert larger to smaller units of length and vice versa: m to km; cm or mm to m. Joanne Smithies Our Lady & St. Gerards RCP

We use different metric units to measure :- Distance Capacity Weight We can use our knowledge of multiplying and dividing by 10, 100 or 1000 to change or convert measurements in one unit to measurements in another unit.

We are going to use our knowledge about multiplying and dividing by 100 to convert centimetres to metres and to convert metres to centimetres.

4 2 7 ÷100 100 Remember! This is how we change 427cm into metres:- H T There are 100 centimetres in 1 metre When we change from cm to m we divide by:- 100 Remember! When we divide by 100 the units move two places to the right. This is how we change 427cm into metres:- H T U th hth 4 2 7 ÷100

4 2 7 ÷100 100 Remember! This is how we change 427cm into metres:- H T There are 100 centimetres in 1 metre When we change from cm to m we divide by:- 100 Remember! When we divide by 100 the units move two places to the right. This is how we change 427cm into metres:- H T U th hth 4 2 7 ÷100

4 2 7 ÷100 100 Remember! This is how we change 427cm into metres:- H T There are 100 centimetres in 1 metre When we change from cm to m we divide by:- 100 Remember! When we divide by 100 the units move two places to the right. This is how we change 427cm into metres:- H T U th hth 4 2 7 ÷100

4 2 7 ÷100 100 Remember! This is how we change 427cm into metres:- H T There are 100 centimetres in 1 metre When we change from cm to m we divide by:- 100 Remember! When we divide by 100 the units move two places to the right. This is how we change 427cm into metres:- H T U th hth 4 2 7 ÷100

4 2 7 ÷100 100 Remember! This is how we change 427cm into metres:- H T There are 100 centimetres in 1 metre When we change from cm to m we divide by:- 100 Remember! When we divide by 100 the units move two places to the right. This is how we change 427cm into metres:- H T U th hth 4 2 7 ÷100

4 2 7 ÷100 100 Remember! This is how we change 427cm into metres:- H T There are 100 centimetres in 1 metre When we change from cm to m we divide by:- 100 Remember! When we divide by 100 the units move two places to the right. This is how we change 427cm into metres:- H T U th hth 4 2 7 ÷100

4 2 7 ÷100 100 Remember! This is how we change 427cm into metres:- H T There are 100 centimetres in 1 metre When we change from cm to m we divide by:- 100 Remember! When we divide by 100 the units move two places to the right. This is how we change 427cm into metres:- H T U th hth 4 2 7 ÷100

4 2 7 ÷100 100 Remember! This is how we change 427cm into metres:- H T There are 100 centimetres in 1 metre When we change from cm to m we divide by:- 100 Remember! When we divide by 100 the units move two places to the right. This is how we change 427cm into metres:- H T U th hth 4 2 7 ÷100

4 2 7 ÷100 100 Remember! This is how we change 427cm into metres:- H T There are 100 centimetres in 1 metre When we change from cm to m we divide by:- 100 Remember! When we divide by 100 the units move two places to the right. This is how we change 427cm into metres:- H T U th hth 4 2 7 ÷100

4 2 7 ÷100 100 Remember! This is how we change 427cm into metres:- H T There are 100 centimetres in 1 metre When we change from cm to m we divide by:- 100 Remember! When we divide by 100 the units move two places to the right. This is how we change 427cm into metres:- H T U th hth 4 2 7 ÷100

4 2 7 ÷100 100 Remember! This is how we change 427cm into metres:- H T There are 100 centimetres in 1 metre When we change from cm to m we divide by:- 100 Remember! When we divide by 100 the units move two places to the right. This is how we change 427cm into metres:- H T U th hth 4 2 7 ÷100

Therefore:- 427cm = 4.27m cm m H T U t h th 3 2 6 H T U t h th 3 2 6 ÷100 H T U t h th 4 7 6 H T U t h th 4 7 6 ÷100 H T U t h th 1 6 5 3 H T U t h th 1 6 5 3 ÷100

Convert from centimetres to metres 354cm 15.4cm 779cm 52.4cm 939cm 395cm 25.8cm 3.54m 0.154m 7.79m 0.524m 9.39m 3.95m 0.258m ÷100

3.51m = 3 5 1 To change from metres to centimetres we MULTIPLY BY 100. REMEMBER When we multiply by 100 we move each digit two places to the left:- 3.51m = H T U t h th 3 5 1

3.51m = 3 5 1 To change from metres to centimetres we MULTIPLY BY 100. REMEMBER When we multiply by 100 we move each digit two places to the left:- 3.51m = H T U t h th 3 5 1

3.51m = 3 5 1 To change from metres to centimetres we MULTIPLY BY 100. REMEMBER When we multiply by 100 we move each digit two places to the left:- 3.51m = H T U t h th 3 5 1

3.51m = 3 5 1 To change from metres to centimetres we MULTIPLY BY 100. REMEMBER When we multiply by 100 we move each digit two places to the left:- 3.51m = H T U t h th 3 5 1

3.51m = 3 5 1 To change from metres to centimetres we MULTIPLY BY 100. REMEMBER When we multiply by 100 we move each digit two places to the left:- 3.51m = H T U t h th 3 5 1

3.51m = 3 5 1 To change from metres to centimetres we MULTIPLY BY 100. REMEMBER When we multiply by 100 we move each digit two places to the left:- 3.51m = H T U t h th 3 5 1

3.51m = 3 5 1 To change from metres to centimetres we MULTIPLY BY 100. REMEMBER When we multiply by 100 we move each digit two places to the left:- 3.51m = H T U t h th 3 5 1

3.51m = 3 5 1 To change from metres to centimetres we MULTIPLY BY 100. REMEMBER When we multiply by 100 we move each digit two places to the left:- 3.51m = H T U t h th 3 5 1

3.51m = 3 5 1 To change from metres to centimetres we MULTIPLY BY 100. REMEMBER When we multiply by 100 we move each digit two places to the left:- 3.51m = H T U t h th 3 5 1

3.51m = 3 5 1 To change from metres to centimetres we MULTIPLY BY 100. REMEMBER When we multiply by 100 we move each digit two places to the left:- 3.51m = H T U t h th 3 5 1

To change from metres to centimetres we MULTIPLY BY 100. REMEMBER When we multiply by 100 we move each digit two places to the left:- 3.51m = 351cm H T U t h th 3 5 1

Try changing these measurements in metres into centimetres x100

We are going to use our knowledge about multiplying and dividing by 1000 to convert metres and kilometres to convert kilometres to metres.

There are 1000 metres in 1 kilometre When we change from m to km we divide by:- 1000 Remember! When we divide by 1000 the units move three places to the right. This is how we change 7427m into kilometres:- Th H T U th hth 7 4 2 ÷1000

5420m 1620m 1270m 300m 760m 54m 30m ÷ 1000

3km = 3 To change from Kilometres to metres we MULTIPLY BY 1000. REMEMBER When we multiply by 1000 we move each digit three places to the left:- 3km = H T U t h th 3

54km 16km 12km 351km 760km 3km x 1000

Convert larger to smaller units of weight and vice versa. Learning Objective Convert larger to smaller units of weight and vice versa. Joanne Smithies Our Lady & St. Gerards RCP

There are 1000 grams in 1 kilogram When we change from g to kg we divide by:- 1000 Remember! When we divide by 1000 the units move three places to the right. This is how we change 7427g into kilograms:- Th H T U th hth 7 4 2 ÷1000

5420g 1620g 12870g 700g 710g 74g 34g ÷ 1000

4kg = 4 To change from Kilograms to grams we MULTIPLY BY 1000. REMEMBER When we multiply by 1000 we move each digit three places to the left:- 4kg = H T U t h th 4

94kg 86kg 52kg 361kg 120kg 34kg 3kg x 1000

When we change from kg to tonnes we divide by:- There are 1000 kg in 1 tonne When we change from kg to tonnes we divide by:- 1000 Remember! When we divide by 1000 the units move three places to the right. This is how we change 1435kg into tonnes:- Th H T U th hth 1 4 3 5 ÷1000

7 tonnes = 7 To change from tonnes to kilograms we MULTIPLY BY 1000. REMEMBER When we multiply by 1000 we move each digit three places to the left:- 7 tonnes = H T U t h th 7

Learning Objective Know rough equivalents of lb and kg, oz and g, miles and km and pints or gallons and litres. Joanne Smithies Our Lady & St. Gerards RCP

What do we know about them already? Imperial Units What do we know about them already?

Ever heard of… Quarts Stones Pints Miles Gallons Yards Feet Ounces Pounds Fluid Ounces Stones Miles Yards Feet Inches

What might we buy in here?

6 inch or foot-long subs

How would you order a pizza from here?

Dominoes uses imperial units too! Pizza sizes: Small - 9.5” Medium - 11.5” Large - 13.5”

How to read a ruler in inches or cm

Remember… There are 12 inches in one foot There are 36 inches in one yard SO… How many feet are in one yard?

You may use a calculator How many grams in 1oz? 1 kg is about 2.2 lb 16 oz in 1 lb You may use a calculator 1 oz is about 30 g.