1. \( 3(x+2)=18 \) 2. \( 2(3 y-1)=16 \) 3. \( 4 a+3-a=12 \) 4. \( 5 b-2+2 b=19 \) 5. \( -2(c+4)=6 \)
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To solve the equations, we first simplify each one step by step! 1. For \( 3(x+2)=18 \), divide both sides by 3, giving \( x + 2 = 6 \). Subtract 2 from both sides to find \( x = 4 \). 2. In \( 2(3y-1)=16 \), divide both sides by 2 to get \( 3y - 1 = 8 \). Adding 1 yields \( 3y = 9 \), so \( y = 3 \) after dividing by 3. 3. For \( 4a + 3 - a = 12 \), combine like terms to simplify to \( 3a + 3 = 12 \). Subtract 3 gives \( 3a = 9 \), thus \( a = 3 \). 4. In \( 5b - 2 + 2b = 19 \), combine like terms to make \( 7b - 2 = 19 \). Adding 2 results in \( 7b = 21 \), leading to \( b = 3 \). 5. Finally, for \( -2(c + 4) = 6 \), divide by -2 to obtain \( c + 4 = -3 \). Subtracting 4 leads to \( c = -7 \). And there you have it! The values are \( x = 4 \), \( y = 3 \), \( a = 3 \), \( b = 3 \), and \( c = -7 \). Happy solving!