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COMPUTER SOFTWARE ENGINEERING - NBTE

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NID in Software Engineering (Draft)<br />

)<br />

expansion. Lecture Notes understanding of the<br />

concepts covered by<br />

solving examples<br />

10 3.4 State the binomial theorem<br />

for a rational number.<br />

3.5 State the properties of<br />

binomial coefficients<br />

11 3.6 Apply binomial expansion<br />

in approximations (simple<br />

examples only).<br />

4.2 Define the special matrixes<br />

of zero matrixes e.g. zero<br />

matrix, identity matrix,<br />

square matrix, and<br />

triangular matrix,<br />

symmetric matrix.<br />

13 4.3 State examples for each of<br />

the matrixes in 4.2 above<br />

Explain and discuss the<br />

concepts covered<br />

Explain and discuss the<br />

concepts covered<br />

Textbooks<br />

Lecture Notes<br />

Textbooks<br />

Lecture Notes<br />

• Demonstrate<br />

understanding of the<br />

concepts covered by<br />

solving examples<br />

• Demonstrate<br />

understanding of the<br />

concepts covered by<br />

solving examples<br />

assess student work<br />

Week GENERAL OBJECTIVE 4: UNDERSTAND THE ALGEBRAIC OPERATIONS OF MATRIXES AND DETERMINANTS<br />

12 4.1 Define Matrix<br />

Explain and discuss the Textbooks<br />

concepts covered<br />

4.4 State the laws of addition<br />

and multiplication of<br />

matrixes.<br />

Explain and discuss the<br />

concepts covered<br />

Lecture Notes<br />

Textbooks<br />

Lecture Notes<br />

• Demonstrate<br />

understanding of the<br />

concepts covered by<br />

solving examples<br />

• Demonstrate<br />

understanding of the<br />

concepts covered by<br />

solving examples<br />

Explain and supervise<br />

student exercises and<br />

assess student work<br />

Explain and supervise<br />

student exercises and<br />

assess student work<br />

Explain and supervise<br />

student exercises and<br />

assess student work<br />

Explain and supervise<br />

student exercises and<br />

assess student work<br />

Lecture Notes<br />

Textbooks<br />

Lecture Notes<br />

Textbooks<br />

Lecture Notes<br />

Textbooks<br />

Lecture Notes<br />

Textbooks<br />

Lecture Notes<br />

4.5 Illustrate the commutative,<br />

associative and distributive<br />

nature of the laws stated in<br />

4.4 above.<br />

4.6 Define the transpose of a<br />

matrix.<br />

4.7 Determine a determinant the<br />

minors and cofactors 2 by 2<br />

43

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