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  2. Additional Mathematics - Wikipedia

    en.wikipedia.org/wiki/Additional_Mathematics

    6) Linear Law 6.1 Linear and Non-Linear Relations; 6.2 Linear Law and Non-Linear Relations; 6.3 Applications of Linear Law; 7) Coordinate Geometry 7.1 Divisor of a Line Segment; 7.2 Parallel Lines and Perpendicular Lines; 7.3 Areas of Polygons; 7.4 Equations of Loci; 8) Vectors 8.1 Vectors; 8.2 Addition and Subtraction of Vectors; 8.3 Vectors ...

  3. List of trigonometric identities - Wikipedia

    en.wikipedia.org/wiki/List_of_trigonometric...

    The linear combination, or harmonic addition, of sine and cosine waves is equivalent to a single sine wave with a phase shift and scaled amplitude, [33] [34] a cos ⁡ x + b sin ⁡ x = c cos ⁡ ( x + φ ) {\displaystyle a\cos x+b\sin x=c\cos(x+\varphi )}

  4. Outline of linear algebra - Wikipedia

    en.wikipedia.org/wiki/Outline_of_linear_algebra

    4 Relations. 5 Computations. 6 Vector spaces. 7 Structures. 8 Multilinear algebra. 9 Topics related to affine spaces. ... This is an outline of topics related to ...

  5. Linear relation - Wikipedia

    en.wikipedia.org/wiki/Linear_relation

    In linear algebra, a linear relation, or simply relation, between elements of a vector space or a module is a linear equation that has these elements as a solution.. More precisely, if , …, are elements of a (left) module M over a ring R (the case of a vector space over a field is a special case), a relation between , …, is a sequence (, …,) of elements of R such that

  6. Exercise (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Exercise_(mathematics)

    At the Russian School of Mathematics, students begin multi-step problems as early as the first grade, learning to build on previous results to progress towards the solution. In the 1960s, collections of mathematical exercises were translated from Russian and published by W. H. Freeman and Company : The USSR Olympiad Problem Book (1962), [ 8 ...

  7. Relation (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Relation_(mathematics)

    The above concept of relation [a] has been generalized to admit relations between members of two different sets (heterogeneous relation, like "lies on" between the set of all points and that of all lines in geometry), relations between three or more sets (finitary relation, like "person x lives in town y at time z "), and relations between ...

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