367310 The equation of state of a real gas is given by \(\left(P+\dfrac{a}{V^{2}}\right)(V-b)=R T\), where \(P, V\) and \(T\) are pressure, volume and temperature respectively and \(R\) is the universal gas constant. The dimension of \(\dfrac{a}{b^{2}}\) is similar to that of:

367311 The force ‘\(F\)’ acting on a body of density ‘\(d\)’ are related by the relation \(F = \frac{y}{{\sqrt d }}\) . The dimensions of ‘ \(y\)’ are

367312 The velocity " \(V\) " of a particle is given in terms of time \(t\) as \(V=a t+\dfrac{b}{t+C}\).The dimensions of \(a, b, c\) are:

367313 The potential energy of a particle varies with distance \(x\) as \(U=\dfrac{A x^{1 / 2}}{x^{2}+B}\), where \(A\) and \(B\) are constants. The dimensional formula for \(A \times B\) is

367314 Suppose \(A = {B^n}{C^m}\) , where \(A\) has dimensions \(LT\), \(B\) has dimensions \({L^2}{T^{ - 1}}\), and \(C\) has dimensions \(L{T^2}\). Then find the values of exponents \(n\) and \(m\) :

367310 The equation of state of a real gas is given by \(\left(P+\dfrac{a}{V^{2}}\right)(V-b)=R T\), where \(P, V\) and \(T\) are pressure, volume and temperature respectively and \(R\) is the universal gas constant. The dimension of \(\dfrac{a}{b^{2}}\) is similar to that of:

367311 The force ‘\(F\)’ acting on a body of density ‘\(d\)’ are related by the relation \(F = \frac{y}{{\sqrt d }}\) . The dimensions of ‘ \(y\)’ are

367312 The velocity " \(V\) " of a particle is given in terms of time \(t\) as \(V=a t+\dfrac{b}{t+C}\).The dimensions of \(a, b, c\) are:

367313 The potential energy of a particle varies with distance \(x\) as \(U=\dfrac{A x^{1 / 2}}{x^{2}+B}\), where \(A\) and \(B\) are constants. The dimensional formula for \(A \times B\) is

367314 Suppose \(A = {B^n}{C^m}\) , where \(A\) has dimensions \(LT\), \(B\) has dimensions \({L^2}{T^{ - 1}}\), and \(C\) has dimensions \(L{T^2}\). Then find the values of exponents \(n\) and \(m\) :

367310 The equation of state of a real gas is given by \(\left(P+\dfrac{a}{V^{2}}\right)(V-b)=R T\), where \(P, V\) and \(T\) are pressure, volume and temperature respectively and \(R\) is the universal gas constant. The dimension of \(\dfrac{a}{b^{2}}\) is similar to that of:

367311 The force ‘\(F\)’ acting on a body of density ‘\(d\)’ are related by the relation \(F = \frac{y}{{\sqrt d }}\) . The dimensions of ‘ \(y\)’ are

367312 The velocity " \(V\) " of a particle is given in terms of time \(t\) as \(V=a t+\dfrac{b}{t+C}\).The dimensions of \(a, b, c\) are:

367313 The potential energy of a particle varies with distance \(x\) as \(U=\dfrac{A x^{1 / 2}}{x^{2}+B}\), where \(A\) and \(B\) are constants. The dimensional formula for \(A \times B\) is

367314 Suppose \(A = {B^n}{C^m}\) , where \(A\) has dimensions \(LT\), \(B\) has dimensions \({L^2}{T^{ - 1}}\), and \(C\) has dimensions \(L{T^2}\). Then find the values of exponents \(n\) and \(m\) :

367310 The equation of state of a real gas is given by \(\left(P+\dfrac{a}{V^{2}}\right)(V-b)=R T\), where \(P, V\) and \(T\) are pressure, volume and temperature respectively and \(R\) is the universal gas constant. The dimension of \(\dfrac{a}{b^{2}}\) is similar to that of:

367311 The force ‘\(F\)’ acting on a body of density ‘\(d\)’ are related by the relation \(F = \frac{y}{{\sqrt d }}\) . The dimensions of ‘ \(y\)’ are

367312 The velocity " \(V\) " of a particle is given in terms of time \(t\) as \(V=a t+\dfrac{b}{t+C}\).The dimensions of \(a, b, c\) are:

367313 The potential energy of a particle varies with distance \(x\) as \(U=\dfrac{A x^{1 / 2}}{x^{2}+B}\), where \(A\) and \(B\) are constants. The dimensional formula for \(A \times B\) is

367314 Suppose \(A = {B^n}{C^m}\) , where \(A\) has dimensions \(LT\), \(B\) has dimensions \({L^2}{T^{ - 1}}\), and \(C\) has dimensions \(L{T^2}\). Then find the values of exponents \(n\) and \(m\) :

367310 The equation of state of a real gas is given by \(\left(P+\dfrac{a}{V^{2}}\right)(V-b)=R T\), where \(P, V\) and \(T\) are pressure, volume and temperature respectively and \(R\) is the universal gas constant. The dimension of \(\dfrac{a}{b^{2}}\) is similar to that of:

367311 The force ‘\(F\)’ acting on a body of density ‘\(d\)’ are related by the relation \(F = \frac{y}{{\sqrt d }}\) . The dimensions of ‘ \(y\)’ are

367312 The velocity " \(V\) " of a particle is given in terms of time \(t\) as \(V=a t+\dfrac{b}{t+C}\).The dimensions of \(a, b, c\) are:

367313 The potential energy of a particle varies with distance \(x\) as \(U=\dfrac{A x^{1 / 2}}{x^{2}+B}\), where \(A\) and \(B\) are constants. The dimensional formula for \(A \times B\) is

367314 Suppose \(A = {B^n}{C^m}\) , where \(A\) has dimensions \(LT\), \(B\) has dimensions \({L^2}{T^{ - 1}}\), and \(C\) has dimensions \(L{T^2}\). Then find the values of exponents \(n\) and \(m\) :