1. The problem statement, all variables and given/known data Average acceleration: - The instantaneous velocity at any time can be calculated with the given formula: v = 60 m/s + (0.50 m/s^3) t^2 - Find the instantaneous acceleration at t=1.0s, by taking (delta)t to be 0.1s, then 0.01s, and then 0.001s. 2. Relevant equations a = (delta)v / (delta)t 3. The attempt at a solution @t = 1.0s v = 60.5 m/s @t=1.1s v = 60 m/s + (0.50 m/s^3)(1.1 s)^2 v = 60.61 m/s a = (delta)v / (delta)t = (60.61 m/s - 60.5 m/s) / (0.1 s) = 1.1 m/s^2 etc... (repeated for 0.01s and 0.001s, not important to my question) 4. The actual solution @t = 1.0s v = 60.5 m/s @t=1.1s v = 60 m/s + (0.50 m/s^3)(1.1 s)^2 v = 60.605 m/s a = (delta)v / (delta)t = (60.605 m/s - 60.5 m/s) / (0.1 s) = 1.05 m/s^2 etc... 5. The Question If 1.1 squared is 1.21, then if it is multiplied with 0.50 it should equal 0.605. But according to the rule of multiplication of significant figures, the result is equal to the least amount of sig fig's. So it should equal 0.61? This is significant to me, because as you go down the question, sig figs matter more and more and more! What am I doing wrong?