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great work finding those x-values! however, both solutions should be written as ordered pairs with both coordinates. your second pair is missing the y-coordinate and comma. fix the notation and youre set!
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The problem is about correcting the notation of ordered pairs, likely in a context related to coordinate geometry (a subfield of Mathematics). But since no specific ordered pairs or equations are given to work with, we can't provide a fixed ordered pair yet. To fix the notation, for an ordered pair, if we have an x - value, we need to find the corresponding y - value (for example, if we have a function \(y = f(x)\) or an equation like a linear or quadratic equation, we substitute the x - value into the equation to find y) and then write it as \((x,y)\) with a comma separating x and y. For example, if the x - value is 3 and from the equation \(y = 2x+1\), then \(y=2(3)+1 = 7\), so the ordered pair is \((3,7)\).
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To fix the ordered pair notation, for a given x - value, find the corresponding y - value (using the relevant equation/function) and write the ordered pair as \((x,y)\) (e.g., if \(x = 5\) and \(y=3x - 2\), then \(y = 3(5)-2=13\), so the ordered pair is \((5,13)\)). Since no specific x - value or equation is provided, the general way to fix the notation is to determine the y - coordinate for the given x - coordinate (using the associated relation) and format it as \((x,y)\).