Rearranging Formula to Find 't'

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To rearrange the formula s=ut+1/2at^2 to solve for 't', it is identified as a quadratic equation. The quadratic formula, x=(-b±√(b²-4ac))/(2a), is essential for finding the roots of such equations. The discussion emphasizes the importance of maintaining equality when rearranging terms. Additionally, the method of "completing the square" is suggested as an alternative approach. Understanding these concepts is crucial for successfully isolating 't' in the equation.
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1. Please can you help me rearrange this formula to find t. I am finding it very difficult.



2. Rearrange formula s=ut+1/2at^2 to find 't'
 
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You must show your work in order to get our help on the PF. What can you tell us about the quadratic equation and how it is used to solve for t in equations like the one you show?
 
um I know that since both side of the equation are equal anything you do to oneside you must do to the other so it stays equal while rearranging and for everything that has already been done to the first part you must do the opposite.
 
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This is a quadratic equation. The easiest way to solve such an equation is to use the quadratic formula. Do you know it?
 
I don't sorry but after looking on the internet I think its:
ax^2+bx+c=0
 
No, that's the general form of a quadratic equation. The quadratic formula says that x=\frac{-b\pm\sqrt{b^2-4ac}}{2a}
 
spritchs said:
um I know that since both side of the equation are equal anything you do to oneside you must do to the other so it stays equal while rearranging and for everything that has already been done to the first part you must do the opposite.

You can solve it using what you've stated here too. Did you learn about "completing the square"?

hint: if not, do a google search on it
 
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