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What situation will result in a final answer of "Infinitely Many Solutions" when using Cramer's Rule?
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The coefficient determinant D will equal zero, as will Dx and Dy.
So the answer is D, Dx and Dy will equal 0?
If D=0 and either Dx or Dy is not equal to zero, then there will be no solution. If D is not equal to zero, you have a unique solution (x,y)
I see.
Yes, D=Dx=Dy=0 implies coincident lines.
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Btw, is is probably easier in practice to simply compare y-intercepts than to compute two more determinants.
Thanks!
ax+by=c all you have to do is compare c/b for the two lines, because if D=0, the slopes must be the same.
np:})
Ill try that, thanks!
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