British Universities Film & Video Council

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  1. Calculus (1975 Video)

    Subject
    Mathematics
    Distribution
    Sale, Videocassette. Standard formats. b&w. 20 min.

    Animated graphics are used to present the basic ideas of calculus for students with little mathematical background. Treats both differentiation and integration.

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  2. Graphs (4 Parts) (1975 Video)

    Subject
    Mathematics
    Distribution
    Sale, Videocassette. Standard formats. b&w. 21, 17, 16, 26 min.

    A series designed to help students convert their experimental data into graphical form.

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  3. Four Terminal Networks (1973 Video)

    Subject
    Physics
    Distribution
    Sale, Videocassette. Standard formats. b&w. 19 min.

    Examines active and passive four-terminal networks: their behaviour with regard to input and output voltage and current. Admittance, impedance and hybrid representations are derived.

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  4. Differential Equations (1975 Audio)

    Producer
    Michael Bowen
    Subject
    Mathematics
    Distribution
    Sale, Audiocassette. 8 min.

    Notes: Accompanied by instructional booklet. - Intended audience: First-year physics students. Item number: S466-9/S349/S496-7.

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  5. McLaurin and Taylor Expansions (1975 Audio)

    Subject
    Physics
    Distribution
    Sale, Audiocassette. 12 min.

    Discusses these well known theorems in terms suitable for a first-year physics student weak in mathematics.

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  6. Kirchoff Diffraction Theory (3 Parts) (1976 Audio)

    Producer
    Michael Bowen
    Subject
    Physics
    Distribution
    Sale, Audiocassette. 10, 5, 6 min.

    A mathematical treatment. Part 1: general principles; Part 2: reciprocal theorem and Barnets’ Principle; Part 3: Fresnel and Franhofer diffraction.

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  7. Differentiation (4 Parts) (1975 Audio)

    Subject
    Mathematics
    Distribution
    Sale, Audiocassette. 4 x 12 min.

    The basic principles of differentiation, with examples. Parts 1: Elements of differentiation. Part 2: Change of variable. Part 3: Differentiation of a product. Part 4: Differentiation of special functions.

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