Post#564
Good , you corrected your errors. Now trouble is , the above problem statement doesn't help any with a twin paradox problem. Turns out that the traveling twin
always returns younger, regardless of his acceleration. Which tells you what? That acceleration doesn't matter, only speed does. This also happens to be the standard view of mainstream physicists....
Correct application of the equations of accelerated motion in SR also teach you another fascinating thing, that the age differential between the two twins is:
$$\Delta \tau=\tau_h-\tau_r=\tau_h(1-\frac{arcsinh(\beta \gamma)}{\beta \gamma})$$
where
$$\tau_h$$ is the age of the "stay at home twin"
$$\tau_r$$ is the age of the "rocket twin"
$$\beta=\frac{v_1}{c}$$
$$v_1$$ is the cruising speed of the "rocket twin"
$$\gamma=\frac{1}{\sqrt{1-(v_1/c)^2}}$$