Sentences with phrase «sequences nth»

This powerpoint includes questions on fractions into decimals sequences the nth term solving simple equations dividing into a given ratio simplifying expressions factorising multiplying decimals

Topics covered in this game are Sequences nth term Solving equations Dividing into a given ratio Factorising Decimals.

Not exact matches

Other topics linked with this resource include finding the nth term of quadratic sequences, generating sequences and properties of numbers.

A handy resource pack which includes 2 investigations on triangular numbers: 1 designed to introduce to pupils to the sequence (this resource links with properties of shape) and the other to help pupils understand the derivation of the formula for the nth term of the triangular numbers sequence (this resource links to finding the nth term of quadratic sequences, simplifying expressions and factorising).

Also included is a revision sheet covering all the content of triangular numbers in the curriculum including the properties of the sequence, finding the nth term of it and worked examples of exam questions involving triangular numbers.

The pack also includes teaching / revision sheets for pupils on finding the area and circumference of a circle, ratios (simplifying and dividing an amount into given quantities), 2 - D shapes (including Polygons), Triangular Numbers (which covers the properties and finding the nth term of the sequence with worked examples of exam questions).

A sequences task that encourages the students to think outside the box, and apply solving equations to sequences, allowing them to more deeply understand what the nth term means, and the relationships between sequences.

Pupils have to develop the Nth term of the given sequence then check whether or not a certain value falls within it.

TEEP style lesson on using the Nth Term to generate terms from a sequence.

The questions feature some challenging topics including rearranging fractional equations, expanding more than one brackets, manipulating and solving algebraic fractions with both addition and division, algebraic proofs that include some well known theories, as well as some rewriting of equation questions, factorising, completing the square and solving of quadratic equations and inequalities where the coefficient of x ^ 2 is greater than one, as well as where the question is set up through scenarios, finding the nth term of quadratic sequences and working with the Fibonacci sequence, working with quadratic simultaneous equations, composite and inverse functions, and a variety of graph transformation questions.

The PowerPoint has clear examples on how to find the nth term of a quadratic sequence and includes a starter on linear sequences.

Topics covered in this resource are mental arithmetic, properties of numbers, nth term (quadratic) and sequences.

Topics covered include, collecting like terms, solving equations, double brackets, nth term, quadratic sequences, simultaneous equations and equations of lines.

In terms of differentiation, earlier stages of the investigation (looking at the patterns in the square numbers) may be more suitable for lower ability learners whereas the latter stages of the investigation (finding the nth term of a quadratic sequence) should stretch higher ability students.

A worksheet on finding the nth term of an arithmetic sequence given its first terms.

This Great bundles foci is to give you different, great ways to teach, consolidate Simplifying Expressions, Laws of Indices, Sequences and Nth Term.

Topics included are: Expanding Brackets, Collecting Like Terms, Simplifying and Writing Expressions, Solving Linear and Quadratic Equations, Factorising (Linear and Quadratic), Simultaneous Equations (Normal and Graphical), Sequences, Nth Term, Substitution, Formulae, Graphs, Quadratic Formula, Trial and Improvement, Inequalities, Algebraic Fractions, Laws of Indices, Straight Line Graphs.

The bundle concludes with a pair of investigations on triangular numbers, the first helping pupils to appreciate the properties of the sequence and the second which gets pupils to discover the derivation for the nth term of the triangular number sequence.

Topics included are: Area of a trapezium Solving equations finding the nth term of a sequence Constructing an equation Prime factors Volume of a cylinder Decimal multiplication Factorising Removal of brackets Pie charts Transformations

Indices Rearranging formulae Inverse functions Composite functions Equation of a straight line Parallel and perpendicular lines Solving linear equations Solving quadratic equations by factorising Quadratic formula Completing the square and solving quadratic equations by com - pleting the square Simultaneous Equations - Elimination Simultaneous Equations - Substitution Simultaneous Equations One Linear, One Quadratic Linear inequalities Quadratic inequalities The nth term of linear and quadratic sequences Designed for the GCSE / IGCSE specification.

Generate terms of a sequence from either a position - to - term rule Recognise and apply sequences of triangular, square and cube numbers, simple arithmetic progressions, Fibonacci type sequences, quadratic sequences, and simple geometric progressions (rn where n is an integer, and r is a rational number > 0) Deduce expressions to calculate the nth term of linear sequences Full lesson PowerPoint and workbook to accompany, I have used quite a few of AQA's helpful resources to help me put this lesson together.

Finding the nth term of linear and quadratic sequences.

A Red Amber Green Extension differentiated activity on Sequences Nth term.

Finding the nth term from a linear sequence Solving Inequalities and Inequations Solving linear equations involving fractions Factorising Expressions Solving Simultaneous Equations Nth term from geometric sequennth term from a linear sequence Solving Inequalities and Inequations Solving linear equations involving fractions Factorising Expressions Solving Simultaneous Equations Nth term from geometric sequenNth term from geometric sequences

If you know the first number, a, and the common difference d, (where d is negative), then the nth term is a + (n - 1) * d: exactly the same as in an increasing linear sequence.