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-7x^2 - 23x + 10 = 0 What are the solutions of the quadratic equation?
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try using the quadratic formula
given: ax^2 + bx + c = 0 x = -b +- sqrt(b^2 - 4ac) ------------------- 2a
I think it's the first answer
Solve for x over the real numbers: \[\large -(7 x^2)-23 x+10 = 0 \]Multiply both sides by a term to make the coefficient of x^2 positive. Multiply both sides by -1: \[\large 7 x^2+23 x-10 = 0 \]Using the quadratic formula, solve for x. \[\large x = \frac{-23±\sqrt{23^2-4×7 (-10)}}{2×7} = \frac{-23±\sqrt{529+280}}{14} = \frac{-23±\sqrt{809}}{14}:\]
\[23\pm \sqrt{809}\]
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over -14
I got \(\large \frac{-23+\sqrt{809}}{14}\) or \(\large \frac{-23-\sqrt{809}}{14}\)
hmm okay
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