Why is fractional uncertainty not affected by systematic error? For example à vernier calipers measures the diameter of a coin:
(5.06+-0.04) mm
Can taking more readings, say 6, and taking average, reduce fractional error?
I’m confused because there are two equations:
1) A=λN
2) A=A0exp^-(λt)If half-life increases, λ decreases, and A decreases according to 1); but,
If half life increases, λ decreases, hence exp^-(λt) decreases, A should decreases according to 2)Why is this so? Where went wrong? Thanks!
Why do we not need to consider direction when determining the change in potential energy? Why do we need to consider it in case of force? Or am I interpreting the question correctly?
Hi! I'm thinking how would the velocity of a sphere change if it falls from rest in a tall beaker full of oil. I know that the direction of acceleration is upwards, and the acceleration should be decreasing at a decreasing rate. But how would the velocity change if the velocity is initially zero...
There is a fixed mass of gas. By increasing the volume, the internal energy doesn't change. So does the temperature change? Cos in my understanding, internal energy= internal KE + internal PE. Does increasing the volume increase the PE of the particles? If so, the internal KE should have...