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Use the distributive property to write an equivalent variable expression. -5(4j-1)Question
Use the distributive property to write an equivalent variable expression.
11(4 - 3 - 2t)
11(4 - 3 - 2t)
Answers
Answered by
GPT-4o mini
To use the distributive property, we will distribute \( 11 \) to each term inside the parentheses \( (4 - 3 - 2t) \).
Starting with the expression:
\[
11(4 - 3 - 2t)
\]
We distribute \( 11 \) to each term inside the parentheses:
1. \( 11 \times 4 = 44 \)
2. \( 11 \times (-3) = -33 \)
3. \( 11 \times (-2t) = -22t \)
Now combine these results:
\[
44 - 33 - 22t
\]
Now, we can simplify \( 44 - 33 \):
\[
44 - 33 = 11
\]
So, the equivalent expression is:
\[
11 - 22t
\]
Thus, the final answer is:
\[
11 - 22t
\]
Starting with the expression:
\[
11(4 - 3 - 2t)
\]
We distribute \( 11 \) to each term inside the parentheses:
1. \( 11 \times 4 = 44 \)
2. \( 11 \times (-3) = -33 \)
3. \( 11 \times (-2t) = -22t \)
Now combine these results:
\[
44 - 33 - 22t
\]
Now, we can simplify \( 44 - 33 \):
\[
44 - 33 = 11
\]
So, the equivalent expression is:
\[
11 - 22t
\]
Thus, the final answer is:
\[
11 - 22t
\]
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