(BCA) ASSIGNMENTS Year, 2011 (2nd Semester) CS-612 CS-60 CS-62

BCA MCA Bsc B tech CS information technology final year project

ONLINE TICKET BOOKING FINAL PROJECT REPORT

ONLINE TICKET BOOKING SYSTEM PROJECT SYNOPSIS AND FINAL REPORT

COURIER SERVICE MANAGEMENT SYSTEM PROJECT REPORT

 




Course Code : CS-612
Course Title : PC Software and Application Skills
Assignment Number : BCA (2)-612/Assignment/2011
Maximum Marks : 25
Last Date of Submission : 30th April, 2011 (For January Session)
30th October, 2011 (For July Session)

There are four questions in this assignment. Answer all the questions. You may use illustrations and diagrams to enhance explanations.


Question 1: (a) What is a worksheet? How to create and format controls on worksheet. (4 Marks)

(b) What is need of a web browser? List the advantages and disadvantages of different browsers.
(3 Marks)

Question 2: (a) Differentiate between VLOOKUP() AND HLOOKUP()
functions in MS_EXCEL (2 Marks)

(b) What is FTP? Explain how it is different from telnet. (3 Marks)


Question 3: (a) What is Konigsberg Bridge problem? Explain with a suitable diagram. (3 Marks)

(b) Prove sum of n terms is n(n+1)/2 by using Gauss trick method . (3 Marks)

Question 4: (a) What is a dialog box? Explain with example how to create dialog boxes in Ms-Excel. (3 Marks)

(b) Explain with example how to create database in Ms-excel. (4 Marks)


















Course Code : CS-60
Course Title : FOUNDATION COURSE lN MATHEMATICS IN COMPUTING
Assignment Number : BCA(2)-60/Assignment/2011
Maximum Marks : 25
Last date of Submission : 30th April, 2011 (For January Session)
30th October, 2011 (For July Session)

There are five questions in this assignment. Answer all the questions.

Question 1: (i) Find the complex conjugate of (3+5i)/(1+2i)
(ii) Differentiate (sin x)x w.r.t. x.
(iii) Find all the seventh roots of (3+4i). (5 Marks)

Question 2: (i) Find the equation of the line joining the points
(─, 6, ─ 3) and (7, ─ 6, 3).
(ii) Find the equation of the sphere, which contains the circle
x2 + y2 + z2 = 18 , 3x + 3y + 3z = 11 and
passes through the origin.
(5 Marks)
Question 3: (i) Find lim 1+x2/x2
x → ∞
(ii) Compute the area bounded by y2 = 9x and x2 = 9y
(iii) Evaluate:
(5 Marks)

Question 4: Use the Cauchy - Schwarz inequality to solve x3 ─ 25x2 ─ 4x + 100 = 0, given that all its roots are rational. (5 Marks)


Question 5: (i) Find the perimeter of the cord r = a (1 + cos )
(ii) Find all the seventh roots of (3+4i).
(5 Marks)











Course Code : CS-62
Course Title : ‘C’ Programming & Data Structure
Assignment Number : BCA (2)-62/Assignment/ 2011
Maximum Marks : 25
Last Date of Submission : 30th April, 2011/30th October, 2011


There are three questions in this assignment. Answer all the questions. You may use illustrations and diagrams to enhance your explanations.

Question 1: Write an algorithm for the implementation of a circular doubly linked list
(10 Marks)

Question 2: What are the advantages of Arrays and Pointers? What is the basis for selection of Arrays or Pointers as data structure in a program.

(5 Marks)

Question 3: What is a row major order? What is a column major order? How will you find the location of an element of an array , if the array is stored using row major order? Answer the question, if the array is stored in column major order.
(10 Marks)