+ Link For Assignments, GDBs & Online Quizzes Solution
+ Link For Past Papers, Solved MCQs, Short Notes & More
How to Add New Discussion in Study Group ? Step By Step Guide Click Here.
QUIZ 3 has started on
Feb 10, 2014 at 00:00 and will be closed on
Feb 11, 2014 at 23:59.
The quiz will be from
Lecture No. 29 to Lecture No.34.
Before starting QUIZ, Please read the instructions carefully.
* Quiz is based upon Multiple Choice Questions (MCQs).
* You have to attempt the quiz online. You can start attempting the quiz any time within given date(s) of a by clicking the link for Quiz in LMS.
* The time to attempt the Quiz is limited. Once you login to attempt the quiz, the countdown will start and you have to complete the quiz in given amount of time. So always keep an eye on the remaining time.
* Attempting quiz is unidirectional. Once you move forward to the next question, you can not go back to the previous one. Therefore before moving to the next question, make sure that you have selected the best option.
* If for any reason, you lose access to internet (like power failure or disconnection of internet), you will be able to attempt the quiz again from the position where you left in last attempt. But remember that you have to complete the quiz before expiry of the deadline.
* If any student failed to attempt the quiz in given time then no re-take or offline quiz will be held.
.+ http://bit.ly/vucodes (Link for Assignments, GDBs & Online Quizzes Solution)
+ http://bit.ly/papersvu (Link for Past Papers, Solved MCQs, Short Notes & More)+ Click Here to Search (Looking For something at vustudents.ning.com?) + Click Here To Join (Our facebook study Group)
Total Marks: 1
In Newton-Cotes formula for finding the definite integral of a tabular function, which of the following is taken as an approximate function then find the desired integral?
Select correct option:
Polynomial Function 166
zahra mujhy mth603 k solved subjective paper chahy..plz de den mujhy,or agr ap kpas isk notes han to wo b share kren..thnx
The percentage error in numerical integration is defined as
= (Theoretical Value-Experiment Value)* Experiment Value*100
= (Theoretical Value +Experiment Value)/ Experiment Value*100
= (Theoretical Value-Experiment Value)/ Theoretical Value *100
Theoretical Value-Experiment Value)/ Experiment Value*100
In the process of Numerical Differentiation, we differentiate an interpolating polynomial in place of ------------.
Newton’s Divided Difference Interpolating polynomial
1st at page 162
1st at page 177
1st at page 179
3rd at page 178