367332 Assertion :
The given equation \(x=x_{0}+u_{0} t+\dfrac{1}{2} a t^{2}\) is dimensionally correct, where \(x\) is the distance travelled by a particle in time \(t\), initial position \(x_{0}\) initial velocity \(u_{0}\) and uniform acceleration \(a\) is along the direction of motion.
Reason :
In equation given, dimensions of right side are those of 'distance'.

367333 If \(P\), \(Q\) and \(R\) are physical quantities having different dimensions, which of the following combinations can never be a meaningful quantity?

367334 The equation of a wave is given by:\(y=A \sin \omega\left(\dfrac{x}{v}-k\right)\)where \(\omega\) is the angular velocity and \(v\) is the linear velocity, then the dimensions of \(\dfrac{x}{v}-K\) is

367335 If \(x\) times momentum is work, then the dimensional formula of \(x\) is

367332 Assertion :
The given equation \(x=x_{0}+u_{0} t+\dfrac{1}{2} a t^{2}\) is dimensionally correct, where \(x\) is the distance travelled by a particle in time \(t\), initial position \(x_{0}\) initial velocity \(u_{0}\) and uniform acceleration \(a\) is along the direction of motion.
Reason :
In equation given, dimensions of right side are those of 'distance'.

367333 If \(P\), \(Q\) and \(R\) are physical quantities having different dimensions, which of the following combinations can never be a meaningful quantity?

367334 The equation of a wave is given by:\(y=A \sin \omega\left(\dfrac{x}{v}-k\right)\)where \(\omega\) is the angular velocity and \(v\) is the linear velocity, then the dimensions of \(\dfrac{x}{v}-K\) is

367335 If \(x\) times momentum is work, then the dimensional formula of \(x\) is

367332 Assertion :
The given equation \(x=x_{0}+u_{0} t+\dfrac{1}{2} a t^{2}\) is dimensionally correct, where \(x\) is the distance travelled by a particle in time \(t\), initial position \(x_{0}\) initial velocity \(u_{0}\) and uniform acceleration \(a\) is along the direction of motion.
Reason :
In equation given, dimensions of right side are those of 'distance'.

367333 If \(P\), \(Q\) and \(R\) are physical quantities having different dimensions, which of the following combinations can never be a meaningful quantity?

367334 The equation of a wave is given by:\(y=A \sin \omega\left(\dfrac{x}{v}-k\right)\)where \(\omega\) is the angular velocity and \(v\) is the linear velocity, then the dimensions of \(\dfrac{x}{v}-K\) is

367335 If \(x\) times momentum is work, then the dimensional formula of \(x\) is

367332 Assertion :
The given equation \(x=x_{0}+u_{0} t+\dfrac{1}{2} a t^{2}\) is dimensionally correct, where \(x\) is the distance travelled by a particle in time \(t\), initial position \(x_{0}\) initial velocity \(u_{0}\) and uniform acceleration \(a\) is along the direction of motion.
Reason :
In equation given, dimensions of right side are those of 'distance'.

367333 If \(P\), \(Q\) and \(R\) are physical quantities having different dimensions, which of the following combinations can never be a meaningful quantity?

367334 The equation of a wave is given by:\(y=A \sin \omega\left(\dfrac{x}{v}-k\right)\)where \(\omega\) is the angular velocity and \(v\) is the linear velocity, then the dimensions of \(\dfrac{x}{v}-K\) is

367335 If \(x\) times momentum is work, then the dimensional formula of \(x\) is