Number Starter Split the clock in two so that the sum of the numbers on each half are the same.

Slides:



Advertisements
Similar presentations
One clock is 3 hours 10 minutes fast One is 2 hours 5 minutes slow.
Advertisements

Topic: Compound Areas Learning objectives: Calculate the area of shapes made from rectangles Identify the necessary information to simplify a problem.
3.1 – Simplifying Algebraic Expressions
Chapter 6 Test Review Algebra 1: 2/13/2013.
Squares, Area, and Perimeter Test #7. Question 1 Area = 25cm 2 What is the perimeter?
Geometry Area Perimeter Volume. Geometry Starter questions – lets get those grey cells working! What is the perimeter of these shapes: 5cm 7cm6c m 5cm.
Area of Trapezoids. A trapezoid can be thought of as half of a parallelogram also. Notice that when we put the 2 trapezoids together we get a parallelogram.
= (2 in) · (2 in) = 4 in 2. P = a + b + c A = ½(8*8) A = 32 P = =20.
Number Starter What is the sum of the first 10 multiples of 12? 1 x 12 = 2 x 12 = 3 x 12 = … 10 x 12 =
Starter Questions Q1.Calculate Q3.Round the following to 1 decimal place. a) b) 0.83 c) 1.25 Q2.Calculate the perimeter and area of this shape. 8cm.
Number Starter What is the sum of the Prime Factors of 2, 3, 4, 5, 6, 7, 8, 9 and 10?
Chapter 1-1: Variables and Expressions. Example 1 Write Algebraic Expressions Write an algebraic expression for each verbal expression. ◦a number k minus.
1.8: Perimeter, Circumference, and Area
Perimeter and Area of Compound Shapes
Number Starter Split the clock in two so that the sum of the numbers on each half are the same.
Solving Linear Systems Algebraically with Substitution Section 3-2 Pages
Area of a Rectangle = base x height
Algebra 1 Predicting Patterns & Examining Experiments Unit 6: Around the Plane Section 4: Fill ‘er Up.
Which of the shapes will not have a line of symmetry?
CONSECUTIVE INTEGERS. CONSECUTIVE INTEGERS - Consecutive integers are integers that follow each other in order. They have a difference of 1 between each.
Example: cost of bananas at $0.19 each 0.19b Objective.
9.1 PERIMETER AND AREA OF PARALLELOGRAMS Objective: Students find the perimeter and area of parallelograms.
Warm-up 1. Solve the following system of equations by graphing: 3x – y = -3 y – 3x = Determine the solution type from the following system of equations:
An algebraic expression is a math phrase that uses symbols like numbers, variables (such as x or y), and operations (+, -,, ÷). Here are some algebraic.
Unit 8 – 3 Finding Perimeter and Area Regular polygons and simple shapes with algebraic expressions.
PERIMETERS What is the Perimeter of a shape. What is the Perimeter of this rectangle? What is the Perimeter of this rectangle? 5cm 15cm.
© Algebra workout 1.
Perimeter, Area and Volume Presented by Bill Haining Functional Skills L1.
2.3 Problem Solving Using Inequalities
Equations with Perimeter and Area
Area of a Rectangle = base x height
Lesson Starter Q1. Calculate
Perimeter.
Perimeter.
WALT: Measure and calculate the perimeter of shapes.
Pre-Algebra Chapter 7 Review
1 3 2 Maths 3:Perimeter, Area and Volume By: Bill Haining.
Area and Perimeter of Composite Shapes
Perimeter and Area of Parallelograms
find the perimeter of the new rectangle !
Recapping: Writing with algebra
Starter Questions Calculate the area of the following shapes :- 8cm a.
Perimeter and area of Combined shapes
Constructing Equations
How Large Skills Area and perimeter of irregular shapes
Shape size
Starter Questions Calculate the area of the following shapes :- a. 4m
8.4 Using Systems.
Area of Combined shapes
© T Madas.
© T Madas.
Distance and the coordinate plane
Starter Questions Calculate the area of the following shapes :- a. 12m
Algebra Collecting Like Terms.
This shape is made from two identical squares overlapping.
Quadratic Graphs.
Area and Perimeter.
AREA & PERIMETER.

Area of combined figures
Algebra I Solving Equations (1, 2, multi-step)
7. Formulae Write and use simple algebraic formulae c
AREA & PERIMETER.
Area of Plane Shapes.
Line Graphs.
Find the Perimeter.
Starter Calculate the area and circumference (or perimeter) of the following shapes. Give your answers correct to 3 significant figures. A = 38.5 cm² C.
Perimeter.
Starter Which of these shapes has the greatest perimeter?
Presentation transcript:

Number Starter Split the clock in two so that the sum of the numbers on each half are the same.

Total = 39

Shape Starter Find the perimeter

Shape Starter Perimeter = 26cm (a + b = 3m) a b Find the perimeter

Algebra Starter Five hens sold for as much as two ducks. One hen and four ducks were sold for £44. How much did each bird cost?

H = £4 D = £10

Data Starter This graph is distorted. How is it distorted? What change in its message is achieved by this distortion? How would you fix it?