Exercise
$\left(3a^{x+2y}+3b^{3x-1}\:\right)\left(3a^{x+2y}-3^{3x-1}\:\right)$
Step-by-step Solution
Learn how to solve special products problems step by step online. Solve the product (3a^(x+2y)+3b^(3x-1))(3a^(x+2y)-*3^(3x-1)). Multiply the single term 3a^{\left(x+2y\right)}- 3^{\left(3x-1\right)} by each term of the polynomial \left(3a^{\left(x+2y\right)}+3b^{\left(3x-1\right)}\right). Multiply the single term 3a^{\left(x+2y\right)} by each term of the polynomial \left(3a^{\left(x+2y\right)}- 3^{\left(3x-1\right)}\right). When multiplying exponents with same base we can add the exponents. Multiply the single term 3b^{\left(3x-1\right)} by each term of the polynomial \left(3a^{\left(x+2y\right)}- 3^{\left(3x-1\right)}\right).
Solve the product (3a^(x+2y)+3b^(3x-1))(3a^(x+2y)-*3^(3x-1))
Final answer to the exercise
$9a^{\left(2x+4y\right)}-3\cdot 3^{\left(3x-1\right)}a^{\left(x+2y\right)}+9a^{\left(x+2y\right)}b^{\left(3x-1\right)}-3\cdot 3^{\left(3x-1\right)}b^{\left(3x-1\right)}$