Find quotient of ab(a−b)2÷aca2−b2. ab(a−b)2÷aca2−b2&=ab(a−b)(a−b)×(a−b)(a+b)ac&=b(a+b)c(a−b). Find the result of 1x×x2−1x2−4x−5÷x2+2x−3x2−25. &1x×x2−1x2−4x−5÷x2+2x−3x2−25&=1x×x2−1x2−4x−5×x2−25x2+2x−3&=1x×(x−1)(x+1)(x−5)(x+1)×(x−5)(x+5)(x+3)(x−1)&=x+5x(x+3).Exercise 49.Express in the simplest form: 15a27b2×28ab9a3c. 3x2y2z34a2b2c2×8a3b2c29x2yz3. 5m2n2p43x2yz3×21xyz220m2n2p2. 16a4b2c321m2x3y4×3m3x3y48a2b2c2. 2abc×3bac×5cab. 2a33bc×3b35ac×5c32ab. 5abc33x2÷10ac36bx2. x2−a2x2−4a2×x+2ax−a. x2y2+3xy4c2−1×2c+1xy+3. a2−100a2−9×a−3a−10. 9x2−4y2x2−4×x+23x−2y. 25a2−b216a2−9b2÷5a−b4a−3b. x2−49(a+b)2−c2÷x+7(a+b)−c.