CO1: Describe fundamental properties of the real numbers that lead to the formal development of

real analysis.

CO2: Comprehend regions arguments developing the theory of Riemann Stieltjes Integral.

CO4: Demonstrate how the concept of limits are used in sequences, series and differentiation.

CO5: Construct rigorous mathematical proofs of basic results in real analysis.

CO6: Explain how abstract ideas of mathematical analysis can be applied practically by using

Weierstrass theorem and some special functions.