azzarooni88
- 10
- 3
The discussion revolves around a problem involving the cofactor expansion of a determinant, specifically focusing on the implications of setting the determinant equal to zero. Participants are examining the steps taken in the solution process and the validity of the equations presented.
The discussion is active, with participants providing feedback on the attempts made by the original poster. There is a focus on clarifying the steps taken and ensuring that the equations are correctly represented. Some guidance has been offered regarding the need for a complete equation when solving.
Participants are navigating the constraints of the problem, particularly the requirement to solve an equation that has been partially presented. There is an emphasis on the importance of maintaining clarity in mathematical expressions throughout the solution process.
What happened to your equation. You're starting with the determinant equalling 0. You lost one side of your equation.azzarooni88 said:Homework Statement
View attachment 225748
Homework Equations
Cofactor expansion (along 1st column)
The Attempt at a Solution
View attachment 225746
solving the determinant equal to 0Mark44 said:What happened to your equation. You're starting with the determinant equalling 0. You lost one side of your equation.
If you're solving an equation, you have to actually have an equation.azzarooni88 said:solving the determinant equal to 0
I think my working is logical. I start off with 0=... and just don't continue writing 0 on the LHS as I solve for the RHS. Ultimately I get 0=x2 - x(b+a) +abMark44 said:If you're solving an equation, you have to actually have an equation.
In your first line, you start off with "= ..." followed by a bunch of expressions. You seem to have lost one side of your equation.
azzarooni88 said:I think my working is logical. I start off with 0=... and just don't continue writing 0 on the LHS as I solve for the RHS. Ultimately I get 0=x2 - x(b+a) +ab