B) Since "V_1=V_0-a\\times t" , where "V_1" is the final velocity, "V_0" is the initial velocity, then "V_0=V_1+a\\times t" ,
and since "S =\\frac {V_1^2-V_0^2}{2\\times a}" ,
"S=\\frac {V_1^2-V_1^2+2\\times V_1\\times a \\times t + a^2 \\times t^2}{2\\times a}"
"a=\\frac{2\\times S- 2\\times V_1 \\times t }{t^2}=\\frac{2\\times 40- 2\\times 2.8 \\times 8.5}{8.5^2}\\approx0.45" m/s"^2"
а) "V_0=V_1+a\\times t=2.8+0.45\\times 8.5=6.625" m/s
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