Maths Gcse Edexcel Higher
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Scatter-Graphs-And-Correlation Edexcel Higher2 主题
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Range-And-Interquartile-Range Edexcel Higher
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Averages-From-Grouped-Data Edexcel Higher
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Calculations-With-The-Mean Edexcel Higher
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Mean-Median-And-Mode Edexcel Higher
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Transformations Edexcel Higher5 主题
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3D-Pythagoras-And-Trigonometry Edexcel Higher1 主题
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Factorising Edexcel Higher6 主题
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Expanding-Brackets Edexcel Higher3 主题
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Introduction Edexcel Higher7 主题
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Rounding-Estimation-And-Bounds Edexcel Higher2 主题
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Fractions-Decimals-And-Percentages Edexcel Higher3 主题
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Simple-And-Compound-Interest-Growth-And-Decay Edexcel Higher4 主题
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Percentages Edexcel Higher3 主题
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Fractions Edexcel Higher4 主题
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Powers-Roots-And-Standard-Form Edexcel Higher4 主题
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Prime-Factors-Hcf-And-Lcm Edexcel Higher4 主题
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Number-Operations Edexcel Higher10 主题
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Product-Rule-For-Counting Edexcel Higher
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Multiplication-And-Division Edexcel Higher
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Negative-Numbers Edexcel Higher
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Order-Of-Operations-Bidmas-Bodmas Edexcel Higher
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Mathematical-Symbols Edexcel Higher
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Product-Rule-For-Counting Edexcel Higher
Reflections Edexcel Higher
Exam code:1MA1
Reflections
What is a reflection?
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A reflection flips a shape across a mirror line
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This is called the line of reflection
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The reflected image is the same size as the original object
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It has been flipped across the mirror line to a new position and orientation
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The following two distances will be equal for each point:
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The perpendicular distance between the original point and the mirror line
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The perpendicular distance between the reflected point and the mirror line
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Any points that are on the mirror line do not move
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These are called invariant points
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How do I reflect a shape?
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STEP 1
Draw the line of reflection-
This will usually be a vertical line (
) or a horizontal line (
)
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A diagonal line will either be
or
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STEP 2
From each vertex on the original object measure the perpendicular distance to the mirror line-
You can usually do this by counting squares on the grid
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If the line is diagonal then count the diagonals of the squares
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STEP 3
Find the reflected point by measuring the same distance in the same direction from the point on the mirror line
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STEP 4
Join together the reflected points and label the reflected image

How do I reflect a shape when the line of reflection goes through the shape?
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You follow the same steps as above
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Part of the shape gets reflected on one side of the mirror line, and the other part gets reflected on the other side

How do I describe a reflection?
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To describe a reflection, you must:
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State that the transformation is a reflection
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Give the mathematical equation of the mirror line
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To find the equation of the reflection line:
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Horizontal lines are of the form <img alt=”y equals k” data-mathml='<math ><semantics><mrow><mi>y</mi><mo>=</mo><mi>k</mi></mrow><annotation encoding=”application/vnd.wiris.mtweb-params+json”>{“language”:”en”,”fontFamily”:”Times New Roman”,”fontSize”:”18″,”autoformat”:true}</annotation></semantics></math>’ height=”22″ role=”math” src=”data:image/svg+xml;charset=utf8,%3Csvg%20xmlns%3D%22http%3A%2F%2Fwww.w3.org%2F2000%2Fsvg%22%20xmlns%3Awrs%3D%22http%3A%2F%2Fwww.wiris.com%2Fxml%2Fmathml-extension%22%20height%3D%2222%22%20width%3D%2238%22%20wrs%3Abaseline%3D%2216%22%3E%3C!–MathML%3A%20%3Cmath%20xmlns%3D%22http%3A%2F%2Fwww.w3.org%2F1998%2FMath%2FMathML%22%3E%3Cmi%3Ey%3C%2Fmi%3E%3Cmo%3E%3D%3C%2Fmo%3E%3Cmi%3Ek%3C%2Fmi%3E%3C%2Fmath%3E–%3E%3Cdefs%3E%3Cstyle%20type%3D%22text%2Fcss%22%3E%40font-face%7Bfont-family%3A’math17f39f8317fbdb1988ef4c628eb’%3Bsrc%3Aurl(data%3Afont%2Ftruetype%3Bcharset%3Dutf-8%3Bbase64%2CAAEAAAAMAIAAAwBAT1MvMi7iBBMAAADMAAAATmNtYXDEvmKUAAABHAAAADRjdnQgDVUNBwAAAVAAAAA6Z2x5ZoPi2VsAAAGMAAAAsmhlYWQQC2qxAAACQAAAADZoaGVhCGsXSAAAAngAAAAkaG10eE2rRkcAAAKcAAAACGxvY2EAHTwYAAACpAAAAAxtYXhwBT0FPgAAArAAAAAgbmFtZaBxlY4AAALQAAABn3Bvc3QB9wD6AAAEcAAAACBwcmVwa1uragAABJAAAAAUAAADSwGQAAUAAAQABAAAAAAABAAEAAAAAAAAAQEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACAgICAAAAAg1UADev96AAAD6ACWAAAAAAACAAEAAQAAABQAAwABAAAAFAAEACAAAAAEAAQAAQAAAD3%2F%2FwAAAD3%2F%2F%2F%2FEAAEAAAAAAAABVAMsAIABAABWACoCWAIeAQ4BLAIsAFoBgAKAAKAA1ACAAAAAAAAAACsAVQCAAKsA1QEAASsABwAAAAIAVQAAAwADqwADAAcAADMRIRElIREhVQKr%2FasCAP4AA6v8VVUDAAACAIAA6wLVAhUAAwAHAGUYAbAIELAG1LAGELAF1LAIELAB1LABELAA1LAGELAHPLAFELAEPLABELACPLAAELADPACwCBCwBtSwBhCwB9SwBxCwAdSwARCwAtSwBhCwBTywBxCwBDywARCwADywAhCwAzwxMBMhNSEdASE1gAJV%2FasCVQHAVdVVVQAAAAEAAAABAADVeM5BXw889QADBAD%2F%2F%2F%2
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Responses