A complicated expression is a mathematical equation or statement that contains multiple operations, variables, and/or exponents. It can be difficult to understand and solve without simplification.
Simplification is the process of reducing a complicated expression into a simpler form. This involves using mathematical rules and properties to combine like terms, eliminate unnecessary elements, and make the expression easier to solve or understand.
Simplifying complicated expressions is important because it helps to make mathematical problems more manageable and easier to solve. It also allows us to see the relationships between different parts of the expression and can lead to more efficient and accurate solutions.
Some common techniques used to simplify expressions include combining like terms, factoring, using exponent rules, and distributing. It is also important to follow the order of operations and simplify within parentheses before moving on to other parts of the expression.
To simplify this expression, you can first expand the binomials using the binomial theorem. Then, you can use the property of exponents that states (a^b)^c = a^{bc} to combine the exponents. Finally, you can combine like terms and simplify the resulting expression further if possible.