What happens in the Solow model when stuff changes? Assume the production function is $$ y_t = f(A, k_t, h) = A k^{\alpha} h^{1-\alpha} $$
And the capital accumulation equation is $$ k_{t+1} =k_t + \gamma y_t - \delta k_{t} $$
Remember the steady state condition is that $$ k_t = k_{t-1}$$ which occurs when $$ \gamma y_t = \delta k_t $$
Below you can pick different values; hit the "Plot and calculate" button to draw the new steady state (you can use this to quiz yourself!)