Which Equation Can Be Rewritten As X + 4 = X2? Assume X Greater-Than 0 Startroot X Endroot + 2 = X Startroot X + 2 Endroot = X Startroot X + 4 Endroot = X Startroot X Squared + 16 Endroot = X

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Which Equation Can Be Rewritten As X + 4 = X2? Assume X Greater-Than 0 Startroot X Endroot + 2 = X Startroot X + 2 Endroot = X Startroot X + 4 Endroot = X Startroot X Squared + 16 Endroot = X. To rewrite the equation \ ( x + 4 = x^ {2} \), we can rearrange it to bring all terms to one side of the equation: This equation cannot be rewritten.

Which equation can be rewritten as x + 4 = x^2? Assume x > 0
Which equation can be rewritten as x + 4 = x^2? Assume x > 0 from brainly.com

The equation that can be rewritten as x + 4 = x^2 is startroot x + 4 endroot = x. This equation cannot be rewritten. Therefore, the correct equation that can be rewritten as x + 4 = x^2 is the third option:

Assume X Greater Than 0 Startroot X Endroot + 2 = X.


Therefore, the correct equation that can be rewritten as x + 4 = x^2 is the third option: X = x − 2. The equation that can be rewritten as x + 4 = x^2 is startroot x + 4 endroot = x.

This Equation Cannot Be Rewritten.


Step 1/2first, let's rewrite the equation x + 4 = x^2 as a quadratic equation by moving all terms to one side: Sqrt (x + 4) = x. To find which equation can be rewritten as $$x+4=x^ {2}$$x+4 = x2, we need to manipulate each option to see if it can be transformed into the desired form.

To Rewrite The Equation \ ( X + 4 = X^ {2} \), We Can Rearrange It To Bring All Terms To One Side Of The Equation:


Start by isolating the square root:

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