the change in x = vi x the change in t + 1/2a times the change in t squared. solve for a.
\[\Delta x = vi \times \Delta t + {1 \over 2}a \times \Delta t^2\]The question doesn't make sense. Differentiation?
modern phyics algebra review s - solving for a variable You have in typed correctly if you take out the multiplication signs.
Can you tell me how you managed to type in the difference or delta symbol? That would help me type the problem in better. Thanks.
I think he's simply saying: \[ \Delta x= v_i\Delta t+\frac{1}{2}a(\Delta t)^2 \]And you can use the equation editor or use brackets to express in \(\LaTeX\) whatever you wish.
I don't know what the equation editor is.
Solving for \(a\) is: \[\begin{align} \Delta x-v_i\Delta t&= \frac{1}{2}a(\Delta t)^2\implies\\ 2\Delta x-2v_i\Delta t&= a(\Delta t)^2\implies\\ \frac{2\Delta x-2v_i\Delta t}{(\Delta t)^2}&=a \end{align} \]
The equation editor is at the bottom left-hand corner of the textbox for the answers.
vf = vi + a times the change in t. solve for vi.
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