To simplify the expression \(-6w + 9 + -10w\), we first combine the like terms.
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Combine the \(w\) terms: \[ -6w + (-10w) = -16w \]
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Now, we rewrite the expression: \[ -16w + 9 \]
So, the simplified expression is: \[ -16w + 9 \]
–6w+9+–10w
11 answers
To simplify the expression \(-6w + 9 + -10w\), we first combine the like terms.
Combine the \(w\) terms: \[ -6w + (-10w) = -16w \]
Now, we rewrite the expression: \[ -16w + 9 \]
So, the simplified expression is: \[ -16w + 9 \]
To simplify the expression \(6z + 9z + 5z\), we combine the like terms (the terms with \(z\)):
Add the coefficients: \[ 6 + 9 + 5 = 20 \]
Therefore, the simplified expression is: \[ 20z \]
So, the final result is: \[ 20z \]
To simplify the expression \(8c - 10c + 5c + 5c\), we will first combine all the like terms (the terms with \(c\)):
Combine the coefficients of \(c\): \[ 8 - 10 + 5 + 5 \]
Performing the calculations step by step:
Therefore, the simplified expression is: \[ 8c \]
So, the final result is: \[ 8c \]
To simplify the expression \(-4d + 4 + 5d + 10\), we will combine like terms:
Combine the \(d\) terms: \[ -4d + 5d = 1d \quad \text{or simply } d \]
Combine the constant terms: \[ 4 + 10 = 14 \]
Now combine the results: \[ d + 14 \]
So, the simplified expression is: \[ d + 14 \]
To simplify the expression \(4c + 2 + 9\), we will combine the constant terms:
Combine the constants: \[ 2 + 9 = 11 \]
Rewrite the expression: \[ 4c + 11 \]
So, the simplified expression is: \[ 4c + 11 \]
To simplify the expression \(9x - 3x + 5 - 4x\), we will first combine the like terms (the terms involving \(x\)):
Combine the \(x\) terms: \[ 9x - 3x - 4x \]
Performing the calculations step-by-step:
Now, the expression becomes: \[ 2x + 5 \]
Thus, the simplified expression is: \[ 2x + 5 \]