When faced with the equation 2.4X = 27.2, you might wonder how to unravel it step by step. It’s a straightforward algebraic expression that many encounter in various contexts, from schoolwork to real-life applications.
To solve for X, we start by isolating it on one side of the equation. This involves dividing both sides by 2.4—essentially asking ourselves how many times does 2.4 fit into 27.2? Performing this division gives us:
X = 27.2 ÷ 2.4.
Now let’s break down that calculation: when you divide these two numbers, you find that X is approximately equal to 11.33—or more precisely, eleven and one-third if you're looking at it in fractional terms.
This simple operation can be applied in numerous scenarios; whether calculating quantities in recipes or determining distances based on speed and time, understanding how to manipulate equations like this opens up a world of possibilities.
Interestingly enough, while solving such equations may seem purely academic at first glance, they often reflect real-world situations where precise calculations are crucial—like managing finances or planning projects effectively.