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examples of quadratic equations that cannot be solved by factoring
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When discriminant is not a perfect square.
` Discriminant ` is \(\large\color{midnightblue}{ \rm b^2-4(a)(c) }\)
For example. \(\large\color{midnightblue}{ \rm x^2+x+1=0 }\)
do you agree that all the Q.E. cannot be solved by factoring?
I can solve any quadratic equation by factoring. Give me any.
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He is talking about factoring into integers.
or she :)
anyway, for you guys what is the most appropriate method for the equation 4x^2 - 9 = 0 ? the method of factoring or the Extracting the square roots?
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