To simplify the expression \( 911z - 411z \), you subtract the coefficients of \( z \):
\[ 911z - 411z = (911 - 411)z = 500z \]
Thus, the simplified expression is:
\[ \boxed{500z} \]
.(1 point)
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To simplify the expression \( 911z - 411z \), you subtract the coefficients of \( z \):
\[ 911z - 411z = (911 - 411)z = 500z \]
Thus, the simplified expression is:
\[ \boxed{500z} \]
Let's simplify the expression \( 911z - 411z \) step by step again:
Combine the coefficients of \( z \): \[ 911z - 411z = (911 - 411)z \]
Perform the subtraction: \[ 911 - 411 = 500 \]
Therefore, we have: \[ (911 - 411)z = 500z \]
So the simplified expression is indeed: \[ \boxed{500z} \]
If there's a specific part of the process you find incorrect or if you meant a different expression, please let me know!
I apologize for any confusion! If the expression involves fractions, please provide the complete expression including any fractions. That way, I can assist you accurately. If you meant \( \frac{911z}{411z} \), let me know, and I'll simplify that as well.
To simplify the expression \( \frac{9}{11}z - \frac{4}{11}z \), we can combine the two terms since they have the same denominator:
\[ \frac{9}{11}z - \frac{4}{11}z = \left(\frac{9 - 4}{11}\right)z = \frac{5}{11}z \]
Thus, the simplified expression is:
\[ \boxed{\frac{5}{11}z} \]