+0

# Halppp pls... :(

0
272
1
+208

$$The\ solutions\ to\ the\ equation\\ 6x^2 + 10x = 4 - 10x - 6x^2\\ can\ be\ written\ in\ the\ form\ x=\frac{P\pm \sqrt Q}{R},\\ where\ P \ and\ R\ are\ relatively\\ prime\ integers\ and\ R>0. \\ What\ is\ the\ product\ PQR ?$$

Also on the web already, the answer is wrong, and I want a nudge.... Not all of the Answer...

Jun 22, 2019

$$6x^2 +10x = 4-10x-6x^2\\ 12x^2 + 20x - 4 = 0\\ 3x^2 +5x - 1 = 0\\$$