\( \therefore \frac { 1005 } { 3 } \frac { 5 } { p } = 10 . p = \frac { 3 \cdot 5 } { 15 } \)
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Bonus Knowledge
Let's break down the equation step by step to ensure it's crystal clear! By rearranging \( \frac{1005}{3} \cdot \frac{5}{p} = 10 \), you can first calculate \( \frac{1005}{3} \), which gives you 335. So, the equation becomes \( 335 \cdot \frac{5}{p} = 10 \). Solving for \( p \), you multiply both sides by \( p \) and then divide by 10. This leads to \( p = \frac{335 \cdot 5}{10} = 16.75 \). Now, would you believe that fractions and division have been around for thousands of years? Ancient Babylonians and Egyptians used early forms of fractions, paving the way for the math we do today. So think of yourself as part of a long lineage of problem solvers every time you crunch those numbers! And on a practical note, this type of math might come in handy if you're managing a budget, or figuring out ratios for a recipe! Learning how to handle these calculations can aid you in making smarter financial choices or even improving your cooking game with perfect portions. Who doesn’t love a little gourmet flair?