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Please Help Me Out Of This Sum
Using Property Of Determinant And Without Expanding Prove That
[1 1+p 1+p+q ]
[2 3+2p 1+3p+2q ] =i
[3 6+3p 1+6p+3q ]
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hi shivusuja
You need to do row and column operations such as
{new column 2} = {old column 2} - {old column 1}
That will make the second element just 'p' then
{new row 2} = {old row 2} - 2 x {old row 1}
Manipulations like this will allow you to eliminate the ps and qs and put lots of zeros into element spaces until you have left just a non zero leading diagonal.
Bob
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its answer is one i.e. 1
HERE IS THE SOL. C IS FOR COLUMN
1. C 3 = C 3 - q. C 1
2. C 2 = C 2 - p. C 1
3. C 3 = C 3 - P. C 2
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good solution
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