we have
(1/2)*(m)*((v_max)^2) = q*V;
Setting kinetic energy equal to each others
(1/2)*(7.80 grams)*((v_max)^2) = (6.20
nanocoulomb)*(4930*(x^2));
(1/2)*(7.80 grams)*((v_max)^2) = (6.20 nanocoulomb)*(4930
volts/cm^2)*((2.90 cm)^2)
(v_max)^2 = (6.20 nanocoulomb)*(4930 volts/cm^2)*((2.90
cm)^2)/[(1/2)*(7.80 grams)];
(v_max)^2 = (514120.12/7.80)*10^(-6) ((meter/second)^2);
v_max = sqrt(65912.8359*10^(-6)) meter/second
v_max= 256.73*10^(-3) m/s = 0.2567 m/s = 0.257 m/s
answer is part B
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