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ReallyUsefulMaths

Average Rating4.11
(based on 167 reviews)

The Resources within this shop are all designed for the teaching of Mathematics for those in the age range 7 - 18 years old. Most resources consist of a PowerPoint lesson followed by a worksheet for the students. With over twenty nine years of experience, the powerpoint/worksheets within the shop have been used successfully by myself and colleagues over that time. As a head of department for over 15 years, the department has yearly been judged as adding substantial value to students grades.

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The Resources within this shop are all designed for the teaching of Mathematics for those in the age range 7 - 18 years old. Most resources consist of a PowerPoint lesson followed by a worksheet for the students. With over twenty nine years of experience, the powerpoint/worksheets within the shop have been used successfully by myself and colleagues over that time. As a head of department for over 15 years, the department has yearly been judged as adding substantial value to students grades.

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Standard Form calculations without calculators
sjcoopersjcooper

Standard Form calculations without calculators

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The series of examples demonstrates to students how to tackle problems involving numbers written in standard form. The examples end with a worksheet which could be printed for students to answer in class or as a piece of homework.
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The exponential function
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The exponential function

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This lesson introduces students to the exponential function and its link with logs. There are a series of worked examples.
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Introduction to Logarithms
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Introduction to Logarithms

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This lesson introduces students to the logarithm to a given base. There is a series of worked examples and concludes with the graph of y=logx.
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Gradient of a Tangent to a curve
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Gradient of a Tangent to a curve

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These worked examples revise drawing quadratic curves and then teaches how we can draw a tangent by eye on the curve for different values of x. The examples then demonstrate how we can find the gradient of the tangents drawn. The lesson is accompanied with two worksheets for the students to complete in class or as a piece of homework.
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Solving Trig equations continued.
sjcoopersjcooper

Solving Trig equations continued.

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This lesson makes continued use of the CAST diagram for solving trig equations in a given range. The lesson is used to introduce the quadratics that we see in trig equations and the necessary trig identities needed to solve them.
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Integration by Parts
sjcoopersjcooper

Integration by Parts

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This PowerPoint is a lesson on integration by parts. I first demonstrate how the formula is a rearrangement of the product rule. I show the formula also in words as I find that students generally find this the easiest way to remember it. The lesson contains a number of worked examples for students to follow.
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Probability Tree Diagrams
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Probability Tree Diagrams

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A power point presentation which shows students how to construct and use a Tree diagram through a series of worked examples. Following the presentation there is a worksheet for students to answer either as a piece of classwork or as a homework. Answers are also provided.
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Direct & Inverse Proportion Revision
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Direct & Inverse Proportion Revision

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This revision lesson looks at the ability to answer a variety of questions related to direct or inverse proportion. As with the other revision lessons in the shop, the lesson is constructed with multiples of two worked examples before students attempt some similar questions. Answers are provided.
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Pythagoras Theorem
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Pythagoras Theorem

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This is a power point presentation which introduces students to the knowledge of Pythagoras' Theorem. Through worked examples students will firstly learn how to calculate the Hypotenuse side. The second lesson looks at finding one of the smaller sides. This purchase also includes two worksheets for students. Answers are included.
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Density, Mass, Volume
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Density, Mass, Volume

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This lesson has a variety of examples demonstrating how to find the Mass of an object, Volume of an object or Density when given the remaining information. This lesson is accompanied with a worksheet for students to complete in class or as a piece of homework.
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Area Under a Curve
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Area Under a Curve

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The set of worked examples demonstrates how students can find an approximation for the area under a curve using the knowledge of area of a Trapezium. The lesson is accompanied with a worksheet for students to complete in class or as a piece of homework.
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Equation of a circle centre (a, b)
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Equation of a circle centre (a, b)

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This lesson teaches students the general format for the equation of a circle. This follows with a series of examples which either find the equation of a circle or uses the equation of a circle.
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Circular Measures: Radians, Arc length and area of a sector
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Circular Measures: Radians, Arc length and area of a sector

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This lesson introduces students to the angle measure the Radian. There is a quick proof of the Area of a sector and arc length formulae. Followed by several worked examples on the use of these formulae. It is expected that students would have met the area of a triangle formula in trigonometry before this lesson.
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The understanding of f(x)
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The understanding of f(x)

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This Powerpoint is used to introduce students to the expression f(x). Worked examples demonstrate how f(x) can be used algebraically. Solving equations or substituting x for other quantities.
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Area & Perimeter workbook
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Area & Perimeter workbook

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This work book consists of worksheets which are used with the lessons on Area of a rectangle Perimeter of a rectangle Area of a triangle Area of a circle Circumference Area of a Sector Arc Length
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Differentiation by first principles
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Differentiation by first principles

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This is a second lesson on this topic. This method approaches the topic using f(x) and f(x+h). The worksheet can be given to the students in the form “y = " or as " f(x) =”, depending on the exam board used.
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Probability: Set theory & Venn diagrams
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Probability: Set theory & Venn diagrams

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This lesson is used to ensure that all students are aware of the notations used in a Venn diagram and the notations that will be used in more Advanced probability work.