\( \frac{44}{7} - y = 5 \), por lo que \( y = \frac{44}{7} - \frac{35}{7} = \frac{9}{7} \).
["Solving the Equation ( \frac{44}{7} - y = 5 ): Step-by-Step Explanation", "Are you struggling to solve the equation ( \frac{44}{7} - y = 5 )? Don’t worry—this guide will walk you through the process clearly and simply, helping you understand how to find the value of ( y ) step-by-step.", "### Step 1: Understand the equation", "We begin with:", "[\n\frac{44}{7} - y = 5\n]", "Our goal is to isolate ( y ) on one side of the equation.", "### Step 2: Move ( y ) to the right side", "To eliminate ( y ) from the left, add ( y ) to both sides:", "[\n\frac{44}{7} = y + 5\n]", "### Step 3: Subtract 5 from both sides", "Now, subtract 5 from both sides to isolate ( y ):", "[\ny = \frac{44}{7} - 5\n]", "But wait—5 is not a fraction. To subtract accurately, express 5 as a fraction with denominator 7:", "[\n5 = \frac{35}{7}\n]", "### Step 4: Perform the subtraction", "Now rewrite the equation:", "[\ny = \frac{44}{7} - \frac{35}{7}\n]", "Since the denominators are the same, subtract the numerators:", "[\ny = \frac{44 - 35}{7} = \frac{9}{7}\n]", "### Step 5: Final answer", "Thus, the solution is:", "[\ny = \frac{9}{7}\n]", "---", "Conclusion", "Solving equations like ( \frac{44}{7} - y = 5 ) involves careful manipulation using fractions and algebraic steps. By expressing numbers as common fractions and systematically isolating the variable, you can confidently solve similar linear equations.", "---", "Keywords:\nsolve ( \frac{44}{7} - y = 5 ), step-by-step equation solving, linear equation with fractions, algebra tutorial, find ( y ), equation solution ( y = \frac{9}{7} )", "Meta Description:\nLearn how to solve ( \frac{44}{7} - y = 5 ) step-by-step. Find ( y = \frac{9}{7} ) with clear algebra and fraction simplification."]
