QuestionFind the equivalent expression for . Choices: A. , B. , C. , D. , E. .
Studdy Solution
STEP 1
Assumptions1. The given expression is . We need to find an equivalent expression from the given options
STEP 2
To find an equivalent expression, we first need to simplify the given expression. We can do this by combining like terms.
STEP 3
The like terms in the given expression are and , and and . We can combine these like terms by adding them together.
STEP 4
Now, calculate the values for the expressions and .
STEP 5
Now, we compare the simplified expression with the given options.
The equivalent expression to is which matches with option C.
So, the correct answer is option C .
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