Question Solve the quadratic equation Solve using square roots Solve by factoring Solve using the quadratic formula Load more x1=−1,x2=1 Evaluate (2x+3)2=(3x+2)2Expand the expression More Steps Evaluate (2x+3)2−(3x+2)2Expand the expression More Steps Evaluate (2x+3)2Use (a+b)2=a2+2ab+b2 to expand the expression (2x)2+2×2x×3+32Calculate 4x2+12x+9 4x2+12x+9−(3x+2)2Evaluate the power More Steps Evaluate −(3x+2)2Expand the expression −(9x2+12x+4)Expand the expression −9x2−12x−4 4x2+12x+9−9x2−12x−4Subtract the terms More Steps Evaluate 4x2−9x2Collect like terms by calculating the sum or difference of their coefficients (4−9)x2Subtract the numbers −5x2 −5x2+12x+9−12x−4The sum of two opposites equals 0 More Steps Evaluate 12x−12xCollect like terms (12−12)xAdd the coefficients 0×xCalculate 0 −5x2+0+9−4Remove 0 −5x2+9−4Subtract the numbers −5x2+5 −5x2+5=0Add or subtract both sides −5x2=−5Divide both sides −5−5x2=−5−5Divide the numbers x2=1Take the root of both sides of the equation and remember to use both positive and negative roots x=±1Simplify the expression x=±1Separate the equation into 2 possible cases x=1x=−1Solution x1=−1,x2=1 Show Solution Graph