Question Solve the quadratic equation Solve by factoring Solve using the quadratic formula Solve using the PQ formula n1=−1,n2=0 Evaluate 2n2=n×2n−3Multiply the terms 2n2=2n(n−3)Multiply both sides of the equation by LCD 2n2×2=2n(n−3)×2Simplify the equation 4n2=2n(n−3)×2Simplify the equation More Steps Evaluate 2n(n−3)×2Simplify n(n−3)Apply the distributive property n×n−n×3Multiply the terms n2−n×3Use the commutative property to reorder the terms n2−3n 4n2=n2−3nMove the expression to the left side 3n2+3n=0Factor the expression More Steps Evaluate 3n2+3nRewrite the expression 3n×n+3nFactor out 3n from the expression 3n(n+1) 3n(n+1)=0When the product of factors equals 0,at least one factor is 0 3n=0n+1=0Solve the equation for n n=0n+1=0Solve the equation for n More Steps Evaluate n+1=0Move the constant to the right-hand side and change its sign n=0−1Removing 0 doesn't change the value,so remove it from the expression n=−1 n=0n=−1Solution n1=−1,n2=0 Show Solution Graph