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# GDB # 2. Starting Date Wednesday, June 22, 2016 Closing Date Sunday, June 26, 2016

Questions:

• Post your solution of GDB only on GDB interface of LMS.
• Do not post the solution of GDB on ‘regular MDB’ forum. It will not be graded on MDB.
• There is preview option available on GDB forum. So, see the preview of your solution before posting your GDB.
• Once GDB is posted, it cannot be editable or re-submitted.
• In case, you see the boxes instead of your solution in your GDB interface then email your GDB solution at mth501@vu.edu.pk before due date.
• Please read the instructions from the ‘announcement page’ of VULMS before posting your solution of GDB.

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### Replies to This Discussion

rozay hain na koi b LMS open nai kaar rha

salam

frnd mth501 ki gdb ka b part post kar day plzzzzzzzz

Our main purpose here discussion not just Solution

We are here with you hands in hands to facilitate your learning and do not appreciate the idea of copying or replicating solutions.

2nd quiz koi to bta do g

plz full solution post kr dyn

Attaria ap ne jo solution question no 2 ka upload kiya he mje us ka chpter no and page no or example ya question jo he bta den plzzzz

jis chapter se ye question no 2 hal kiya he wo chpter or page no bta do ok

Example 5

Determine if {v1, v2, v3} is a basis for R3.
Solution Since there are exactly three vectors here in R3, we can use one of any methods to determine whether they are basis for 3or not. For this, let solve with help of matrices. First form a matrix of vectors i.e. matrix A = [v1 v2 v3]. If this matrix is invertible (i.e. |A| ≠ 0 determinant should be non zero).
For instance, a simple computation shows that det A = 6 ≠ 0. Thus A is invertible. As in example 3, the columns of A form a basis for R3.

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Muhammad Nazir Qureshi thanks for sharing

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