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find the value of x if determinant [3][2] = 9 [6][x]
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Hint, determinant of a 2x2 matrix is \[Det\left[\begin{matrix}a & b \\ c & d\end{matrix}\right] = ad - bc\]
3 x X - 12 = 9
how do we determine X
Well if \(\large 3x - 12= 9\) How can we use algebra to isolate and solve for 'x'?
Do we divide 3 first to get it to the other side or subtact 12 from 9 first?
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Here, you could do either So lets divide everything by 3 then \[\large \frac{3x - 12 = 9}{3} \rightarrow x - 4 = 3\] What now?
so then x just equals 7
Correct
So do we always begin with multiplying/dividing first?
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