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\( w = \frac{11x + 5}{5} \)
Solución
Solve the equation \( 5w=11x+5 \).
Solve the equation by following steps:
- step0: Solve for \(w\):
\(5w=11x+5\)
- step1: Divide both sides:
\(\frac{5w}{5}=\frac{11x+5}{5}\)
- step2: Divide the numbers:
\(w=\frac{11x+5}{5}\)
The solution to the equation \(5w = 11x + 5\) is \(w = \frac{11x + 5}{5}\).
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Simplifique esta solución Extra Insights
To solve for \( w \) in the equation \( 5w = 11x + 5 \), you need to isolate \( w \). Start by dividing both sides of the equation by 5: \[ w = \frac{11x + 5}{5} \] This gives you \( w \) expressed in terms of \( x \). You can simplify further if necessary, but that's the solution! If you want a clearer understanding, think of it as distributing the division across the terms in the numerator: \[ w = \frac{11x}{5} + 1 \] Now you have \( w \) neatly described with respect to \( x \). Happy solving!
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