Rearrange the equation : d=v2t - 1/2at(squared) to solve for a
subtract vt from both sides of the equation. multiply both sides by 2. Divide by -t^2.
Oh so that the final result is
2(d-v2t) = a
________
-t2
To solve for "a" in the equation:
1. Start with the given equation: d = v^2t - (1/2)at^2
2. Multiply both sides of the equation by 2 to remove the fraction: 2d = 2v^2t - at^2
3. Rearrange the equation by moving the term with "at^2" to the left side: at^2 = 2v^2t - 2d
4. Divide both sides of the equation by "t^2" to isolate "a": a = (2v^2t - 2d) / t^2
Therefore, the rearranged equation to solve for "a" is: a = (2v^2t - 2d) / t^2.
To solve for a in the equation d = v^2t - (1/2)at^2, we can follow these steps:
Step 1: Let's begin by isolating the term containing the unknown variable a on one side of the equation.
d = v^2t - (1/2)at^2
Step 2: Move the v^2t term to the right-hand side by subtracting it from both sides of the equation.
d - v^2t = - (1/2)at^2
Step 3: Next, eliminate the negative sign on the right side by multiplying both sides of the equation by -1.
-(d - v^2t) = (1/2)at^2
Step 4: Simplify the equation by multiplying both sides by 2 to eliminate the fraction (1/2).
-2(d - v^2t) = at^2
Step 5: Rearrange the equation to isolate a by dividing both sides of the equation by t^2.
-2(d - v^2t) / t^2 = a
Step 6: Simplify further to obtain the solution for a.
a = -2(d - v^2t) / t^2
Therefore, the equation rearranged to solve for a is a = -2(d - v^2t) / t^2.