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What is true about the solutions of a quadratic equation when the radicand of the quadratic formula is a perfect square? A.No real solutions B.Two identical rational solutions C.Two different rational solutions D.Two irrational solutions
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if the radicand is a perfect square then u would have something like this \[ \large \frac{-b\pm K}{2a} \] where all the variables are integers
soo there are no real solutions?
u have solutions!!
but they are of the form \[ \large \frac{r}{s} \] where r and s are integers. how do u call this type of numbers?
ohh so there are two differ radical solutions?
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radical?
rational sorry lol
yes two different rational solutions
lol thank you :)
u r w
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