The related equations are : `Q=mc(T_(2)-T_(1)), l_(1)=l_(0)[1+alpha(T_(2)-T_(1))]` and `PV-nRT`,
where the symbols have their usual meanings. Find the dimension of
(A) specific heat capacity (C) (B) coefficient of linear expansion `(alpha)` and (C) the gas constant (R).

From Arrhenius equation derive the relation log((k_2)/(k_1))=(Ea)/(2.303R)((T_2-T_1)/(T_1 T_2)) where the symbols have their usual meanings.

A cube of edge (L) and coefficient of linear expansion (alpha) is heated by 1^(0)C . Its surface area increases by

Find the dimensions of (a) the specific heat capacity c, (b) the coefficient of linear expansion alpha and (c) the gas constant R. Some of the equations these quantities are Q=mc(T_(2)-T_(1)) l_(t)=l_(0)[1+alpha (T_(2)-T_(1))] and PV=nRT. (Where Q=heat enegry , m=mass, T_(1)&T_(2) = temperatures, l_(1) =length at temperature t^(@)C , l_(0)= length at temperature 0^(@) C , P=Pressure, v = volume, n = mole)

For an ideal gas the equation of a process for which the heat capacity of the gas varies with temperatue as C=(alpha//T(alpha) is a constant) is given by

For an ideal gas the equation of a process for which the heat capacity of the gas varies with temperatue as C=(alpha//T(alpha) is a constant) is given by

Find the dimensions of a. the specific heat capacity c, b. the coeficient of linear expansion alpha and c. the gas constant R Some of the equations involving these quantities are Q=mc(T_2-T_1), l_t=l_0[1+alpha(T_2-T_1)] and PV=nRT.

Find the dimensions of a. the specific heat capacity c, b. the coeficient of linear expansion alpha and c. the gas constant R Some of the equations involving these quantities are Q=mc(T_2-T_1), l_t=l_0[1+alpha(T_2-T_1)] and PV=nRT.

Find the dimensis of a. the specific heat capacity c, b. the coeficient of linear expansion alpha and c. the gas constant R Some of te equations involving these quantities are Q=mt(T_2-T_1), l_t=l_0[1+alpha(T_2-T_1) and PV=nRT.

The position of a particle at time t is given by the relation x(t) = ( v_(0) /( alpha)) ( 1 - c^(-at)) , where v_(0) is a constant and alpha gt 0 . Find the dimensions of v_(0) and alpha .

The position of a particle at time t is given by the relation x(t) = ( v_(0) /( alpha)) ( 1 - c^(-at)) , where v_(0) is a constant and alpha gt 0 . Find the dimensions of v_(0) and alpha .