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Simplify the expression assuming that a b c and d are invertible

User Giammin
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Final answer:

The question revolves around simplifying expressions with invertible elements using algebraic properties such as the commutative and distributive laws.

Step-by-step explanation:

The student's question pertains to the simplification of algebraic expressions involving invertible elements, which indicates elements that have inverses within a set, such as non-zero numbers in the context of multiplication within real numbers. To simplify algebraic expressions, one usually applies properties like the commutative, distributive, and associative laws.

For instance, when dealing with an expression like A(B+C), one can distribute A over the addition inside the parentheses, yielding AB + AC. If we are also considering variables such as a, b, c, and d as invertible elements, we can simplify expressions like ac = d by dividing both sides by c (assuming c is not zero) to isolate a.

User Billiam
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