X + 4.1 = 18.2
13 answers
To solve for \( x \) in the equation \( x + 4.1 = 18.2 \), you can subtract 4.1 from both sides:
\[ x + 4.1 - 4.1 = 18.2 - 4.1 \]
This simplifies to:
\[ x = 18.2 - 4.1 \]
Now, perform the subtraction:
\[ x = 14.1 \]
Therefore, the value of \( x \) is \( \boxed{14.1} \).
To solve for \( x \) in the equation \( x - 17.4 = 9.3 \), you can add 17.4 to both sides:
\[ x - 17.4 + 17.4 = 9.3 + 17.4 \]
This simplifies to:
\[ x = 9.3 + 17.4 \]
Now, perform the addition:
\[ x = 26.7 \]
Therefore, the value of \( x \) is \( \boxed{26.7} \).
To solve for \( x \) in the equation \( 9x = 10.8 \), you can divide both sides by 9:
\[ x = \frac{10.8}{9} \]
Now, perform the division:
\[ x = 1.2 \]
Therefore, the value of \( x \) is \( \boxed{1.2} \).
To solve for \( x \) in the equation \( x - 16.1 = 5.2 \), you can add \( 16.1 \) to both sides:
\[ x - 16.1 + 16.1 = 5.2 + 16.1 \]
This simplifies to:
\[ x = 5.2 + 16.1 \]
Now, perform the addition:
\[ x = 21.3 \]
Therefore, the value of \( x \) is \( \boxed{21.3} \).
To solve for \( x \) in the equation \( 1.5 + x = 9.5 \), you can subtract \( 1.5 \) from both sides:
\[ 1.5 + x - 1.5 = 9.5 - 1.5 \]
This simplifies to:
\[ x = 9.5 - 1.5 \]
Now, perform the subtraction:
\[ x = 8.0 \]
Therefore, the value of \( x \) is \( \boxed{8.0} \).
To solve for \( x \) in the equation \( 5.7 + x = 17.7 \), you can subtract \( 5.7 \) from both sides:
\[ 5.7 + x - 5.7 = 17.7 - 5.7 \]
This simplifies to:
\[ x = 17.7 - 5.7 \]
Now, perform the subtraction:
\[ x = 12.0 \]
Therefore, the value of \( x \) is \( \boxed{12.0} \).
To solve for \( x \) in the equation \( 3.1 = \frac{x}{6} \), you can multiply both sides by 6:
\[ 6 \cdot 3.1 = x \]
Now, perform the multiplication:
\[ x = 18.6 \]
Therefore, the value of \( x \) is \( \boxed{18.6} \).
