The velocity will be directed downwards during the motion and the acceleration is constant and equal to "g=9.81\\,\\mathrm{m\/s^2}" , so it can be calculated as
"v(t) = v_0 + g\\cdot t = 10\\,\\mathrm{m\/s}+ 9.81\\,\\mathrm{m\/s^2}\\cdot t"
After two seconds the velocity will be
"v(2\\,\\mathrm{s}) = 10\\,\\mathrm{m\/s}+ 9.81\\,\\mathrm{m\/s^2}\\cdot 2\\,\\mathrm{s} = 29.6\\,\\mathrm{m\/s}."
The distance can be calculated as
"s(t) = v_0(t) + \\dfrac{gt^2}{2} = 10\\,\\mathrm{m\/s}\\cdot2\\,\\mathrm{s} + \\dfrac{9.81\\cdot2^2\\,\\mathrm{s^2}}{2} = 39.6\\,\\mathrm{m}."
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