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Form Five                                                                                                                                          Form Five


          Teaching and learning resources
          Mathematical software such as Maple, GeoGebra, MATLAB, Symbolab,
          Mathematical sets, scientific calculators, AI tools, manila cards, flip
          charts, marker pens, pairs of scissors, rubber bands, pencils, ruler,
         FOR ONLINE READING ONLY
          masking tapes, glue, geo-boards, and coloured chalks.



          The inverse process of differentiation
          Teaching steps
             1.  Guide students in groups to describe integration as the
                 inverse process of differentiation. Ask students the meaning
                 of the inverse process of differentiation. Encourage students
                 to explore additional  resources, such as online tutorials or
                 reference  books, to enrich their understanding and further
                 practice.

             2.  Using  the Student’s  Book guide students to explore the the
                 opposite of the derivative of a function as the anti-derivative
                 of a function.
             3.  Instruct  students  individually,  to  demonstrate  the  integral,
                 ∫  f  ()x dx  where   ∫  is integral notation, dx  the  differential

                 variable and  ()fx  is the function to be integrated.
             4.  Use Example 9.1 in the student’s Book, to guide students to
                 find the anti-derivative of each of the given integrals.

             5.  Guide students through explorations to investigate  some
                 useful standard integrals in Table 9.1 in the student’s Book.
                 Ask students to explore additional resources, such as online
                 tutorials or reference books.
             6.  Guide students to discuss the two types of integrals, namely;
                 indefinite integrals and definite integrals. Instruct students that,
                 the presentation will start with indefinite integral.



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         Mathematics for Advanced Secondary Schools



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