269242 If the time period ' \(T\) ' of a drop under surface tension ' \(\mathbf{s}\) ' is given by \(\mathbf{T}=\sqrt{d^{a} r^{b} s^{c}}\) where \(d\) is the density, \(r\) is the radius of the drop. If \(a=1, c=-1\) then the value of \(b\) is ( \(1993 \mathrm{E}\) )

269243 If the velocity (V), acceleration (A), and force (F)aretaken asfundamental quantities instead of mass \((M)\), length ( \(L\) ), and time ( \(T\) ), the dimensions of Young's modulus \((Y)\) would be.

269244 The time dependence of a physical quantity\(\boldsymbol{P}\) is given by \(P=P_{0} e^{-\alpha t^{2}}\), where \(\alpha\) is a constant and t is time. Then constant \(\alpha\)

269245 The value of \(\mathbf{x}\) in the formula \(Y=\frac{2 m g \mathrm{l}^{X}}{5 b t^{3} e}\) where \(m\) is the mass, ' \(g\) ' is acceleration due to gravity, \(l\) is the length, ' \(b\) ' is the breadth, ' \(t\) ' is the thickness and \(e\) is the extension and \(Y\) is Young's \(M\) odulus, is

269246 The velocity of sound in air (V) pressure (P) and density of air (d) are related as\(V \alpha p^{x} d^{y}\). The values of \(x\) and \(y\) respectively are

269242 If the time period ' \(T\) ' of a drop under surface tension ' \(\mathbf{s}\) ' is given by \(\mathbf{T}=\sqrt{d^{a} r^{b} s^{c}}\) where \(d\) is the density, \(r\) is the radius of the drop. If \(a=1, c=-1\) then the value of \(b\) is ( \(1993 \mathrm{E}\) )

269243 If the velocity (V), acceleration (A), and force (F)aretaken asfundamental quantities instead of mass \((M)\), length ( \(L\) ), and time ( \(T\) ), the dimensions of Young's modulus \((Y)\) would be.

269244 The time dependence of a physical quantity\(\boldsymbol{P}\) is given by \(P=P_{0} e^{-\alpha t^{2}}\), where \(\alpha\) is a constant and t is time. Then constant \(\alpha\)

269245 The value of \(\mathbf{x}\) in the formula \(Y=\frac{2 m g \mathrm{l}^{X}}{5 b t^{3} e}\) where \(m\) is the mass, ' \(g\) ' is acceleration due to gravity, \(l\) is the length, ' \(b\) ' is the breadth, ' \(t\) ' is the thickness and \(e\) is the extension and \(Y\) is Young's \(M\) odulus, is

269246 The velocity of sound in air (V) pressure (P) and density of air (d) are related as\(V \alpha p^{x} d^{y}\). The values of \(x\) and \(y\) respectively are

269242 If the time period ' \(T\) ' of a drop under surface tension ' \(\mathbf{s}\) ' is given by \(\mathbf{T}=\sqrt{d^{a} r^{b} s^{c}}\) where \(d\) is the density, \(r\) is the radius of the drop. If \(a=1, c=-1\) then the value of \(b\) is ( \(1993 \mathrm{E}\) )

269243 If the velocity (V), acceleration (A), and force (F)aretaken asfundamental quantities instead of mass \((M)\), length ( \(L\) ), and time ( \(T\) ), the dimensions of Young's modulus \((Y)\) would be.

269244 The time dependence of a physical quantity\(\boldsymbol{P}\) is given by \(P=P_{0} e^{-\alpha t^{2}}\), where \(\alpha\) is a constant and t is time. Then constant \(\alpha\)

269245 The value of \(\mathbf{x}\) in the formula \(Y=\frac{2 m g \mathrm{l}^{X}}{5 b t^{3} e}\) where \(m\) is the mass, ' \(g\) ' is acceleration due to gravity, \(l\) is the length, ' \(b\) ' is the breadth, ' \(t\) ' is the thickness and \(e\) is the extension and \(Y\) is Young's \(M\) odulus, is

269246 The velocity of sound in air (V) pressure (P) and density of air (d) are related as\(V \alpha p^{x} d^{y}\). The values of \(x\) and \(y\) respectively are

269242 If the time period ' \(T\) ' of a drop under surface tension ' \(\mathbf{s}\) ' is given by \(\mathbf{T}=\sqrt{d^{a} r^{b} s^{c}}\) where \(d\) is the density, \(r\) is the radius of the drop. If \(a=1, c=-1\) then the value of \(b\) is ( \(1993 \mathrm{E}\) )

269243 If the velocity (V), acceleration (A), and force (F)aretaken asfundamental quantities instead of mass \((M)\), length ( \(L\) ), and time ( \(T\) ), the dimensions of Young's modulus \((Y)\) would be.

269244 The time dependence of a physical quantity\(\boldsymbol{P}\) is given by \(P=P_{0} e^{-\alpha t^{2}}\), where \(\alpha\) is a constant and t is time. Then constant \(\alpha\)

269245 The value of \(\mathbf{x}\) in the formula \(Y=\frac{2 m g \mathrm{l}^{X}}{5 b t^{3} e}\) where \(m\) is the mass, ' \(g\) ' is acceleration due to gravity, \(l\) is the length, ' \(b\) ' is the breadth, ' \(t\) ' is the thickness and \(e\) is the extension and \(Y\) is Young's \(M\) odulus, is

269246 The velocity of sound in air (V) pressure (P) and density of air (d) are related as\(V \alpha p^{x} d^{y}\). The values of \(x\) and \(y\) respectively are

269242 If the time period ' \(T\) ' of a drop under surface tension ' \(\mathbf{s}\) ' is given by \(\mathbf{T}=\sqrt{d^{a} r^{b} s^{c}}\) where \(d\) is the density, \(r\) is the radius of the drop. If \(a=1, c=-1\) then the value of \(b\) is ( \(1993 \mathrm{E}\) )

269243 If the velocity (V), acceleration (A), and force (F)aretaken asfundamental quantities instead of mass \((M)\), length ( \(L\) ), and time ( \(T\) ), the dimensions of Young's modulus \((Y)\) would be.

269244 The time dependence of a physical quantity\(\boldsymbol{P}\) is given by \(P=P_{0} e^{-\alpha t^{2}}\), where \(\alpha\) is a constant and t is time. Then constant \(\alpha\)

269245 The value of \(\mathbf{x}\) in the formula \(Y=\frac{2 m g \mathrm{l}^{X}}{5 b t^{3} e}\) where \(m\) is the mass, ' \(g\) ' is acceleration due to gravity, \(l\) is the length, ' \(b\) ' is the breadth, ' \(t\) ' is the thickness and \(e\) is the extension and \(Y\) is Young's \(M\) odulus, is

269246 The velocity of sound in air (V) pressure (P) and density of air (d) are related as\(V \alpha p^{x} d^{y}\). The values of \(x\) and \(y\) respectively are