Prove that the line `x(a+2b) + y (a-3b)=a-b` passes through a fixed point for different

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Prove that the line `x(a+2b) + y (a-3b)=a-b` passes through a fixed point Prove that the line `x(a+2b) + y (a-3b)=a-b` passes through a fixed point
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The lines `x(a+2b)+y(a+3b)=a+b` for different values of a ,b passing through a fixed point is : The lines `x(a+2b)+y(a+3b)=a+b` for different values of a ,b passing through a fixed point is :
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The fix point through which the line `x(a + 2b) + y(a + 3b) = a + b` always passes for all val... The fix point through which the line `x(a + 2b) + y(a + 3b) = a + b` always passes for all val...