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Which method is most efficient method to use to solve 2x^2+5x-11=0
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The discriminant is: \(\color{#000000}{ \displaystyle \Delta = b^2-4ac }\) \(\color{#000000}{ \displaystyle a=2 }\) \(\color{#000000}{ \displaystyle b=5 }\) \(\color{#000000}{ \displaystyle c=-11 }\) In this case, \(\color{#000000}{ \displaystyle \Delta = 5^2-4(2)(-11)=25+88=113 }\)
Since the discriminant is not a perfect square, therefore you can not factor this equation.
So, I would use the quadratic formula.
Ok, thanks just making sure
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