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1 LineSymmetry Press Ctrl-A ©2009 G Dear – Not to be sold/Free to use Stage 4 Years 7 & 8
2 Line Symmetry (1/7) A line can be drawn so that it can be divided into two mirror images. Line of Symmetry Axis of Symmetry Yes Press
3 Line Symmetry (2/7) A line can be drawn so that it can be divided into two mirror images. Not a Line of Symmetry Not an Axis of Symmetry No Press
4 Line Symmetry (3/7) Axes of Symmetry? YesNo
5 Line Symmetry (4/7) Axes of Symmetry? YesNo
6 Line Symmetry (5/7) Axes of Symmetry? YesNo
7 Line Symmetry (6/7) Axes of Symmetry? YesNo
8 Line Symmetry (7/7) Tiger Apollo ButterflyHornet Big Ben Eiffel TowerEmpire StateTaj-MahalLighthouse
9 HIMTOVUWX 10 - Line Symmetry (8/8) B C D E A
A.A parabola is the graph of a quadratic function, which you can write in the form f(x) = ax² + bx + c, where a å 0. B.The vertex form of the quadratic.
P.1 Graphs and Models I’m so to be in Calculus!!!.
5.1 Modeling Data with Quadratic Functions. Quadratic Function: f(x) = ax 2 + bx + c a cannot = 0.
Holt McDougal Geometry Symmetry Warm Up Identify each transformation. 3. A(3, –4), B(5, 1), C(–4, 0); 180° Rotate ∆ABC with the given vertices by.
Divisibility and Mental Math Lesson 3-1. Vocabulary A number is divisible by another number if it can be divided into and result in a remainder of 0.
3.1 Symmetry & Coordinate Graphs. Point symmetry – two distinct points P and P are symmetric with respect to point M if and only is M is the midpoint.
Sometimes, always, never? 1. If you multiply an even number by 5, the answer is a multiple of A hexagon has no lines of symmetry. 3. If you fold.
Find the zeros of a quadratic function from its graph. Find the axis of symmetry and the vertex of a parabola. Objectives.
Lesson 1.1 Essential Ideas A relation is a set of ordered pairs mapping between two sets, the domain and range. A relation is a set of ordered pairs mapping.
Geometric Shapes Identifying shapes and attributes.
A(a,b) y = mx +c y = f(x) EQUATIONS OF TANGENTS tangent NB: at A(a, b) gradient of line = gradient of curve gradient of line = m (from y = mx + c ) gradient.
Vocabulary quadratic function- a nonlinear function with an x squared term parabola- the graph of a quadratic function. It is a U-shaped graph. axis of.
Holt McDougal Geometry Reflections An isometry is a transformation that does not change the shape or size of a figure. Reflections, translations, and rotations.
Graphing Data on the Coordinate Plane 1-9. Two number lines that intersect at right angles form a coordinate plane. The horizontal axis is the x-axis.
FRACTIONS Lets draw a rectangle, and divide it in two equal parts...
Pre-Calculus Flash Drill. See if you can identify the function that probably goes with each of these simple graphs….
Review Chapter 4 Sections 1-6. The Coordinate Plane 4-1.
Recognise and visualise transformations – reflection, rotation and translation.
Holt Algebra 1 5-Ext Absolute-Value Functions 5-Ext Absolute-Value Functions Holt Algebra 1 Lesson Presentation Lesson Presentation.
Functions II Odd and Even Functions By Mr Porter.
Warm up 1.Graph the equation of the line using slope & y-intercept 4x – 2y = 10.
Y – Intercept of a Line The y – intercept of a line is the point where the line intersects or “cuts through” the y – axis.
Radial Symmetry. Is there a way to study math and art at the same time? Jasper Johns Numbers in Color
The year is Lying on his back, French mathematician René Descartes, watches a fly crawl across the ceiling. Suddenly, an idea comes to him. He visualizes.
The YELLOW Cross Lesson 5 Review from Previous Lesson Review from Previous Lesson Lesson Vocab Lesson Focus Review from this Lesson Review from this Lesson.
Chapter 5 Quadratic Equations and Functions. In This Chapter You Will … Learn to use quadratic functions to model real-world data. Learn to graph and.
Year 5 Term 3 Unit 8 Day 1. L.O.1 To be able to visualise and name polygons.
Introducing: common denominator least common denominator like fractions unlike fractions. HOW TO COMPARE FRACTIONS.
One-to-One Functions Recall the definition of a function: A function is a relation (set of ordered pairs) such that for each x-value, there is _________________.
1 To find the x-intercepts of y = f (x), set y = 0 and solve for x. INTERCEPTS AND ZEROS To find the y-intercepts of y = f (x), set x = 0; the y-intercept.
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