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Total Maths

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These resources have been developed in line with the Pearson Scheme of Work. The key feature involves re-visiting previously taught topics in the context of the current topic, thus developing mathematical fluency and lessening the need for last ditch revision. Fully worked, sequential examples run throughout each resource. Ideal for non-specialists as well as full blown mathematicians.

These resources have been developed in line with the Pearson Scheme of Work. The key feature involves re-visiting previously taught topics in the context of the current topic, thus developing mathematical fluency and lessening the need for last ditch revision. Fully worked, sequential examples run throughout each resource. Ideal for non-specialists as well as full blown mathematicians.
Form Time Mathematics/ Maths starters
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Form Time Mathematics/ Maths starters

(3)
This is a resource that I developed and used successfully last year. Form Time 1 - standard form, vectors, expanding two brackets, Venn diagrams Form Time 2 - solving linear equations, recurring decimal, multiplying & dividing using standard form, Real life long multiplication Form Time 3 - Indices (factional and negative), Real life division, nth term and standard form These form time topics then repeat (using different questions but the same topics) in the same order up until 'Form Time 21'.
Median and Range (Y7 Theta Edexcel 5 Year SOW U1 L2)
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Median and Range (Y7 Theta Edexcel 5 Year SOW U1 L2)

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Median and Range (Y7 Theta Edexcel 5 Year SOW U1 L2) is a resource developed in line with the ‘Theta’ pathway. This is part of a full unit of resourced lessons for the unit entitled ‘Analysing and Displaying Data’. This resource contains: Examples for the teacher to go through Progressively written questions that develop challenge and promote problem solving throughout AFL is fully embedded throughout the resource This would be ideal for a teacher who is looking to cut down on workload, a non-specialist, or a leader of a department who wishes to improve practice of others within their team.
The Mode (Y7 Theta Edexcel 5 Year SOW U1 L1)
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The Mode (Y7 Theta Edexcel 5 Year SOW U1 L1)

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The Mode (Y7 Theta Edexcel 5 Year SOW U1 L1) is a resource developed in line with the ‘Theta’ pathway. This is part of a full unit of resourced lessons for the unit entitled ‘Analysing and Displaying Data’. This resource contains: Examples for the teacher to go through Progressively written questions that develop challenge and promote problem solving throughout AFL is fully embedded throughout the resource This would be ideal for a teacher who is looking to cut down on workload, a non-specialist, or a leader of a department who wishes to improve practice of others within their team.
16.1c - Expanding double brackets of the form (x + a)(x - b) - Problem Solving
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16.1c - Expanding double brackets of the form (x + a)(x - b) - Problem Solving

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Are you a teacher who wants all of their lessons planned for them? Are you a head of maths who has to set a lot of cover work? Are you a senior leader who struggles to ensure consistency of teaching quality within you maths department? Do you have a lot of none specialists who will naturally have limitations in their mathematical knowledge? Are you a teacher who craves structure and full course content? If you answered yes to any of these then these resources are the ones for you. The lesson contains fully worked examples, differentiated questions and the application of the topic in a different context whilst also taking every opportunity to incorporate previously taught topics to consolidate the student's knowledge. Each lesson has been developed by a colleague who has successfully planned resources for his department of 10 where he was the only maths specialist! Within the space of three years he led the department to 81% A* - C (from 34%) with 79% (from 32%) expected progress. This has been maintained for the subsequent three years within a school containing 55% PP with students being significantly below the national average for ability on entry. This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics * Exit pass that will make your marking process quicker, easier and more meaningful This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
16.1d - Expanding Double Brackets Relay - Problem Solving
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16.1d - Expanding Double Brackets Relay - Problem Solving

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This a relay activity containing 20 questions (of increasing difficulty) . The questions start off with expanding over a single bracket and work the way up to expanding double brackets in a problem solving context. There are also revision questions based upon previously taught topics scattered throughout the resource. Are you a teacher who wants all of their lessons planned for them? Are you a head of maths who has to set a lot of cover work? Are you a senior leader who struggles to ensure consistency of teaching quality within you maths department? Do you have a lot of none specialists who will naturally have limitations in their mathematical knowledge? Are you a teacher who craves structure and full course content? If you answered yes to any of these then these resources are the ones for you. The lesson contains fully worked examples, differentiated questions and the application of the topic in a different context whilst also taking every opportunity to incorporate previously taught topics to consolidate the student's knowledge. Each lesson has been developed by a colleague who has successfully planned resources for his department of 10 where he was the only maths specialist! Within the space of three years he led the department to 81% A* - C (from 34%) with 79% (from 32%) expected progress. This has been maintained for the subsequent three years within a school containing 55% PP with students being significantly below the national average for ability on entry.
16.3b - Graphically Solving x^2 + bx + c = d
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16.3b - Graphically Solving x^2 + bx + c = d

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This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
1.7a Product of Primes/ Prime factor decomposition
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1.7a Product of Primes/ Prime factor decomposition

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Are you a teacher who wants all of their lessons planned for them? Are you a head of maths who has to set a lot of cover work? Are you a senior leader who struggles to ensure consistency of teaching quality within you maths department? Do you have a lot of none specialists who will naturally have limitations in their mathematical knowledge? Are you a teacher who craves structure and full course content? If you answered yes to any of these then these resources are the ones for you. The lesson contains fully worked examples, differentiated questions and the application of the topic in a different context whilst also taking every opportunity to incorporate previously taught topics to consolidate the student's knowledge. Each lesson has been developed by a colleague who has successfully planned resources for his department of 10 where he was the only maths specialist! Within the space of three years he led the department to 81% A* - C (from 34%) with 79% (from 32%) expected progress. This has been maintained for the subsequent three years within a school containing 55% PP with students being significantly below the national average for ability on entry. This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
1.1a Calculations - Fraction of an amount
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1.1a Calculations - Fraction of an amount

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Are you a teacher who wants all of their lessons planned for them? Are you a head of maths who has to set a lot of cover work? Are you a senior leader who struggles to ensure consistency of teaching quality within you maths department? Do you have a lot of none specialists who will naturally have limitations in their mathematical knowledge? Are you a teacher who craves structure and full course content? If you answered yes to any of these then these resources are the ones for you. The lesson contains fully worked examples, differentiated questions and the application of the topic in a different context whilst also taking every opportunity to incorporate previously taught topics to consolidate the student's knowledge. Each lesson has been developed by a colleague who has successfully planned resources for his department of 10 where he was the only maths specialist! Within the space of three years he led the department to 81% A* - C (from 34%) with 79% (from 32%) expected progress. This has been maintained for the subsequent three years within a school containing 55% PP with students being significantly below the national average for ability on entry. This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
16.2a Plotting the graphs of y = x^2 and y = x^2 + a
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16.2a Plotting the graphs of y = x^2 and y = x^2 + a

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Are you a teacher who wants all of their lessons planned for them? Are you a head of maths who has to set a lot of cover work? Are you a senior leader who struggles to ensure consistency of teaching quality within you maths department? Do you have a lot of none specialists who will naturally have limitations in their mathematical knowledge? Are you a teacher who craves structure and full course content? If you answered yes to any of these then these resources are the ones for you. The lesson contains fully worked examples, differentiated questions and the application of the topic in a different context whilst also taking every opportunity to incorporate previously taught topics to consolidate the student's knowledge. Each lesson has been developed by a colleague who has successfully planned resources for his department of 10 where he was the only maths specialist! Within the space of three years he led the department to 81% A* - C (from 34%) with 79% (from 32%) expected progress. This has been maintained for the subsequent three years within a school containing 55% PP with students being significantly below the national average for ability on entry. This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics * An exit pass that will speed up your marking process This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
16.4a - Factorising into (x + a)(x + b)
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16.4a - Factorising into (x + a)(x + b)

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Are you a teacher who wants all of their lessons planned for them? Are you a head of maths who has to set a lot of cover work? Are you a senior leader who struggles to ensure consistency of teaching quality within you maths department? Do you have a lot of none specialists who will naturally have limitations in their mathematical knowledge? Are you a teacher who craves structure and full course content? If you answered yes to any of these then these resources are the ones for you. The lesson contains fully worked examples, differentiated questions and the application of the topic in a different context whilst also taking every opportunity to incorporate previously taught topics to consolidate the student's knowledge. Each lesson has been developed by a colleague who has successfully planned resources for his department of 10 where he was the only maths specialist! Within the space of three years he led the department to 81% A* - C (from 34%) with 79% (from 32%) expected progress. This has been maintained for the subsequent three years within a school containing 55% PP with students being significantly below the national average for ability on entry. This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics * Exit pass that will make your marking process quicker, easier and less superificial This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
16.5a - Solving quadratic equations of the form x^2 + bx = 0 and x^2 - a^2 = 0
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16.5a - Solving quadratic equations of the form x^2 + bx = 0 and x^2 - a^2 = 0

(0)
Are you a teacher who wants all of their lessons planned for them? Are you a head of maths who has to set a lot of cover work? Are you a senior leader who struggles to ensure consistency of teaching quality within you maths department? Do you have a lot of none specialists who will naturally have limitations in their mathematical knowledge? Are you a teacher who craves structure and full course content? If you answered yes to any of these then these resources are the ones for you. The lesson contains fully worked examples, differentiated questions and the application of the topic in a different context whilst also taking every opportunity to incorporate previously taught topics to consolidate the student's knowledge. Each lesson has been developed by a colleague who has successfully planned resources for his department of 10 where he was the only maths specialist! Within the space of three years he led the department to 81% A* - C (from 34%) with 79% (from 32%) expected progress. This has been maintained for the subsequent three years within a school containing 55% PP with students being significantly below the national average for ability on entry. This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics * Exit pass that will make your marking process quicker, easier and more meaningful This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
16.1b - Expanding double brackets of the form (x - a)(x - b) - Problem Solving
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16.1b - Expanding double brackets of the form (x - a)(x - b) - Problem Solving

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Are you a teacher who wants all of their lessons planned for them? Are you a head of maths who has to set a lot of cover work? Are you a senior leader who struggles to ensure consistency of teaching quality within you maths department? Do you have a lot of none specialists who will naturally have limitations in their mathematical knowledge? Are you a teacher who craves structure and full course content? If you answered yes to any of these then these resources are the ones for you. The lesson contains fully worked examples, differentiated questions and the application of the topic in a different context whilst also taking every opportunity to incorporate previously taught topics to consolidate the student's knowledge. Each lesson has been developed by a colleague who has successfully planned resources for his department of 10 where he was the only maths specialist! Within the space of three years he led the department to 81% A* - C (from 34%) with 79% (from 32%) expected progress. This has been maintained for the subsequent three years within a school containing 55% PP with students being significantly below the national average for ability on entry. This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
16.4b - Factorising into (x - a)(x - b)
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16.4b - Factorising into (x - a)(x - b)

(0)
Are you a teacher who wants all of their lessons planned for them? Are you a head of maths who has to set a lot of cover work? Are you a senior leader who struggles to ensure consistency of teaching quality within you maths department? Do you have a lot of none specialists who will naturally have limitations in their mathematical knowledge? Are you a teacher who craves structure and full course content? If you answered yes to any of these then these resources are the ones for you. The lesson contains fully worked examples, differentiated questions and the application of the topic in a different context whilst also taking every opportunity to incorporate previously taught topics to consolidate the student's knowledge. Each lesson has been developed by a colleague who has successfully planned resources for his department of 10 where he was the only maths specialist! Within the space of three years he led the department to 81% A* - C (from 34%) with 79% (from 32%) expected progress. This has been maintained for the subsequent three years within a school containing 55% PP with students being significantly below the national average for ability on entry. This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics * Exit pass that will make your marking process quicker, easier and more meaningful This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
16.5b - Solving equations of the form x^2 + bx + c = 0
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16.5b - Solving equations of the form x^2 + bx + c = 0

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Are you a teacher who wants all of their lessons planned for them? Are you a head of maths who has to set a lot of cover work? Are you a senior leader who struggles to ensure consistency of teaching quality within you maths department? Do you have a lot of none specialists who will naturally have limitations in their mathematical knowledge? Are you a teacher who craves structure and full course content? If you answered yes to any of these then these resources are the ones for you. The lesson contains fully worked examples, differentiated questions and the application of the topic in a different context whilst also taking every opportunity to incorporate previously taught topics to consolidate the student's knowledge. Each lesson has been developed by a colleague who has successfully planned resources for his department of 10 where he was the only maths specialist! Within the space of three years he led the department to 81% A* - C (from 34%) with 79% (from 32%) expected progress. This has been maintained for the subsequent three years within a school containing 55% PP with students being significantly below the national average for ability on entry. This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics * Exit pass that will make your marking process quicker, easier and more meaningful This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
16.1a - Expanding two brackets of the form (x + a)(x + b) - Problem Solving
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16.1a - Expanding two brackets of the form (x + a)(x + b) - Problem Solving

(0)
Are you a teacher who wants all of their lessons planned for them? Are you a head of maths who has to set a lot of cover work? Are you a senior leader who struggles to ensure consistency of teaching quality within you maths department? Do you have a lot of none specialists who will naturally have limitations in their mathematical knowledge? Are you a teacher who craves structure and full course content? If you answered yes to any of these then these resources are the ones for you. The lesson contains fully worked examples, differentiated questions and the application of the topic in a different context whilst also taking every opportunity to incorporate previously taught topics to consolidate the student's knowledge. Each lesson has been developed by a colleague who has successfully planned resources for his department of 10 where he was the only maths specialist! Within the space of three years he led the department to 81% A* - C (from 34%) with 79% (from 32%) expected progress. This has been maintained for the subsequent three years within a school containing 55% PP with students being significantly below the national average for ability on entry. This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics * Exit pass that will make your marking process quicker, easier and more meaningful This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
16.3a - Graphically Solving x^2 + bx + c = 0
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16.3a - Graphically Solving x^2 + bx + c = 0

(0)
This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
16.2c - Plotting y = x^2 + ax + b
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16.2c - Plotting y = x^2 + ax + b

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This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
16.2b - Plotting y = x^2 + ax
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16.2b - Plotting y = x^2 + ax

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This has been developed in line with the Pearson GCSE Foundation Scheme of Work. It is, however, suitable for use by those who do not use this exam board or who wish to use it with a younger, more able, class. The first half of the PowerPoint contains: * Worked examples (useful for non-specialists) * An AFL example * Classwork options (Grade 3, 4 or 5) for the teacher to choose to complete (answers included) * In built revision through the inter-linking of previously taught topics The second half of the PowerPoint contains: * Worked examples embedding the newly taught topic in a different context * An AFL example * Classwork (answers included) * In built revision through the inter-linking of previously taught topics This is part of a set of PowerPoints that have been developed for this particular unit. Other units will become available over time.
Bar Charts (Y7 ThetaEdexcel 5 Year SOW U1 L4)
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Bar Charts (Y7 ThetaEdexcel 5 Year SOW U1 L4)

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Bar Charts (Y7 Theta Edexcel 5 Year SOW U1 L4) is a resource developed in line with the ‘Theta’ pathway. This is part of a full unit of resourced lessons for the unit entitled ‘Analysing and Displaying Data’. This resource contains: Examples for the teacher to go through Progressively written questions that develop challenge and promote problem solving throughout AFL is fully embedded throughout the resource This would be ideal for a teacher who is looking to cut down on workload, a non-specialist, or a leader of a department who wishes to improve practice of others within their team.
Displaying data (pictograms)  (Y7 Theta Edexcel 5 Year SOW U1 L3)
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Displaying data (pictograms) (Y7 Theta Edexcel 5 Year SOW U1 L3)

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Displaying data (pictograms) (Y7 Theta Edexcel 5 Year SOW U1 L3) is a resource developed in line with the ‘Theta’ pathway. This is part of a full unit of resourced lessons for the unit entitled ‘Analysing and Displaying Data’. This resource contains: Examples for the teacher to go through Progressively written questions that develop challenge and promote problem solving throughout AFL is fully embedded throughout the resource This would be ideal for a teacher who is looking to cut down on workload, a non-specialist, or a leader of a department who wishes to improve practice of others within their team.