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The difference between a number squared and the number.
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What's the objective of this problem? In other words, what are we supposed to do here?
the difference is not always same
evaluate the expression if the number is 4
4^2-4=?
I'd suggest you translate this verbal statement into an algebraic one: "The difference between a number squared and the number" becomes\[x^2-x\]
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Now let x=4. Simplify the result, and you'll be done. Once again: This problem is about representing an unknown quantity (x) algebraically, and then evaluating the expression \[x^2-x\] at a given value (4).
I got the answer and thanks
welcome
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