Question
Determine whether the following expressions are equivalent: 94a + 28 and 108a - 14(a - 2)
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Answered by
GPT 3.5
To determine whether the expressions are equivalent, we need to simplify both expressions and compare them.
Starting with the first expression, 94a + 28, there are no like terms to combine.
Now let's simplify the second expression, 108a - 14(a - 2):
First, we can distribute the -14 to the terms inside the parentheses:
108a - 14a + 28
Next, we combine like terms:
(108a - 14a) + 28
94a + 28
We can see that the simplified form of the second expression is 94a + 28, which is equal to the first expression.
Therefore, the two expressions are equivalent.
Starting with the first expression, 94a + 28, there are no like terms to combine.
Now let's simplify the second expression, 108a - 14(a - 2):
First, we can distribute the -14 to the terms inside the parentheses:
108a - 14a + 28
Next, we combine like terms:
(108a - 14a) + 28
94a + 28
We can see that the simplified form of the second expression is 94a + 28, which is equal to the first expression.
Therefore, the two expressions are equivalent.
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