BCA TU Mathematics II Question Paper 2020
Mathematics is interesting as well as boring subject. It depends how much you know and how much interest you show. For me mathematics was a tough subject since school level ;). Today we have brought the question paper of Mathematics II of second semester of the year 2020. Though this exam was taken on August 2021, the question paper was termed as the year 2020. In this tough situation of Covid 19 TU decided to take exams physically where as all the universities were taking exams online. Many student protested against this saying that taking class online and exams physically is unfair. Still TU dint hear their voice and took exam.
Now lets talk about the question paper of 2020. For me this question paper was unexpected. What I studied wasn't asked. The question was in the same old model of BCA and was of full 60 marks question. The questions were divided into three groups. Group A contained 10 multiple choice questions each giving you one mark for correct question. Group B as usual contained 7 question out of which only 6 had to be answered. Group C contained 3 question of 10 marks out of which only 2 had to be answered.
The following topic question were asked in group B:
- Evaluate the limit limit
- Find derivative of the function by using first principle.
- Show that the rectangle of largest possible area for a given perimeter is a square.
- Evaluate the integral
- Find the area bounded by the curve y = 4x and the line y =x.
- Use the trapezoidal rule with n=5 to approximate the integral.
- Solve the linear differential equation
- 9. State Rolle's theorem and Lagrange's mean value theorem with their geometrical interpretation. Verify Rolle's theorem for the function f(x) = sinx, x E [0,77]. Also find a point in the curve represented by given function where the tangent is parallel to the x-axis.
- 10. Define true error and percentage error. Write three causes which suggest to stop the process to stop the bisection while solving a equation. Solve the following system of equation using Gauss Elimination Partial Pivoting method.
- 11.Define Newton-Raphson method, write its formula and use it to the solution of the equation.
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