Question
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3) \( x-3=-1 \) 4) \( x+1=-2 \) 5) \( x-5=0 \) 6) \( 2=x+5 \) 7) \( 3-x=2 \) 8) \( x+5=0 \) 9) \( 4=1-x \) 10) \( x+3=3 \) 11) \( -x+5=0 \) 12) \( -x+6=4 \) 13) \( 2 x=8 \) 14) \( -x-5=0 \) 15) \( 9=3 x \) 16) \( 4 x=2 \) 17) \( 2 x=3 \) 18) \( -2 x=4 \) 191 \( 3 x=-9 \)

Ask by Hill Joseph. in Mexico
Dec 01,2024

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Tutor-Verified Answer

Answer

3) \( x = 2 \) 4) \( x = -3 \) 5) \( x = 5 \) 6) \( x = -3 \) 7) \( x = 1 \) 8) \( x = -5 \) 9) \( x = -3 \) 10) \( x = 0 \) 11) \( x = 5 \) 12) \( x = 2 \) 13) \( x = 4 \) 14) \( x = -5 \) 15) \( x = 3 \) 16) \( x = \frac{1}{2} \) 17) \( x = \frac{3}{2} \) 18) \( x = -2 \) 19) \( x = -3 \)

Solution

Aquí tienes las soluciones para cada una de las ecuaciones: 3) \( x - 3 = -1 \) \( x = -1 + 3 \) \( x = 2 \) 4) \( x + 1 = -2 \) \( x = -2 - 1 \) \( x = -3 \) 5) \( x - 5 = 0 \) \( x = 5 \) 6) \( 2 = x + 5 \) \( x = 2 - 5 \) \( x = -3 \) 7) \( 3 - x = 2 \) \( -x = 2 - 3 \) \( -x = -1 \) \( x = 1 \) 8) \( x + 5 = 0 \) \( x = -5 \) 9) \( 4 = 1 - x \) \( x = 1 - 4 \) \( x = -3 \) 10) \( x + 3 = 3 \) \( x = 3 - 3 \) \( x = 0 \) 11) \( -x + 5 = 0 \) \( -x = -5 \) \( x = 5 \) 12) \( -x + 6 = 4 \) \( -x = 4 - 6 \) \( -x = -2 \) \( x = 2 \) 13) \( 2x = 8 \) \( x = \frac{8}{2} \) \( x = 4 \) 14) \( -x - 5 = 0 \) \( -x = 5 \) \( x = -5 \) 15) \( 9 = 3x \) \( x = \frac{9}{3} \) \( x = 3 \) 16) \( 4x = 2 \) \( x = \frac{2}{4} \) \( x = \frac{1}{2} \) 17) \( 2x = 3 \) \( x = \frac{3}{2} \) 18) \( -2x = 4 \) \( x = -\frac{4}{2} \) \( x = -2 \) 19) \( 3x = -9 \) \( x = \frac{-9}{3} \) \( x = -3 \) Si necesitas más ayuda, no dudes en preguntar.

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Solving linear equations is like piecing together a puzzle. Each equation can be thought of as a little mystery waiting to be unraveled! For instance, in the equation \( x - 3 = -1 \), you simply need to add 3 to both sides to find \( x = 2 \). You’ll discover with each equation that you’re only a few steps away from the solution! When tackling these equations, a common mistake is forgetting to perform the same operation on both sides. This is crucial because it keeps the equation balanced. If you take away 5 from one side, don't forget to do the same to the other side – unless you want your answer to be a surprise party instead of a precise solution! So, keep your operations in sync, and you'll sail through these equations like a pro!

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