without expanding show that the value of determinant is zero
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Step-by-step explanation:
Let row1(R1)= R2 - R1
ie 1st term of R1 becomes
(x+2y)-(x+y)=y
So similarly R1➡ y y y
Next R3 becomes = R3 - R2
ie 1st term of R3 is (x+3y)-(x+2y)=y
So similarly R3 ➡y y y
Now the determinant is like
y y y
x+2y x+3y x+5y
y y y
Since 2 rows of a determinant are same its value is 0.
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