From the condition, find the velocity of the escalator:
"v=15\/50=0.3\\text{ m\/s}."(a) In this case, person's velocity adds to the escalator's one, so it will take a shorter time:
"t_a=\\frac{l_\\text{escalator}}{v_\\text{escalator}+v_\\text{person}},\n\\\\\\space\\\\\nt_a=15\/(0.3+0.6)=16.7\\text{ s}."(b) In this case, use a similar equation:
"t_b=\\frac{l_\\text{perso}}{v_\\text{person}-v_\\text{escalator}},\n\\\\\\space\\\\\nt_b=15\/(0.6-0.3)=50\\text{ s}."
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