Two cars $A$ and $B$ have their displacement$-$time graph as given below. Which car has a greater velocity ?
Two cars $A$ and $B$ have their displacement$-$time graph as given below. Which car has a greater velocity ?
Slope of graph $B$ is greater than the slope of graph $A,$ therefore, car $B$ has more, velocity.
Similar Questions
Write true or false for the following statements
A quantitv which can be represented completely by magnitude alone is called a vector quantity.
Write true or false for the following statements
A quantitv which can be represented completely by magnitude alone is called a vector quantity.
The distance$-$time graph of a body is a straight line inclined to time axis. The body is in
The distance$-$time graph of a body is a straight line inclined to time axis. The body is in
An aeroplane lands at $216\, km\, h ^{-1}$ and stops after covering a runway of $2\, km .$ Calculate the acceleration and the time, in which its comes to rest.
An aeroplane lands at $216\, km\, h ^{-1}$ and stops after covering a runway of $2\, km .$ Calculate the acceleration and the time, in which its comes to rest.
A frog hops along a straight line path from point $'A^{\prime}$ to point ${ }^{\prime} B ^{\prime}$ in $10\, s$ and then turns and hops to point ${ }^{\prime} C^{\prime}$ in another $5\, s$. Calculate the average speed and average velocity of the frog for the motion between $(a)(A)$ to $(B)(b)(A)$ to $(C)($ through $B)$
A frog hops along a straight line path from point $'A^{\prime}$ to point ${ }^{\prime} B ^{\prime}$ in $10\, s$ and then turns and hops to point ${ }^{\prime} C^{\prime}$ in another $5\, s$. Calculate the average speed and average velocity of the frog for the motion between $(a)(A)$ to $(B)(b)(A)$ to $(C)($ through $B)$
Starting from rest a scooter acquires a velocity of $36\, km h^{-1}$ in $10 \,s$ and then brakes are applied it takes $20\, s$ to stop. Calculate acceleration and distance travelled.
Starting from rest a scooter acquires a velocity of $36\, km h^{-1}$ in $10 \,s$ and then brakes are applied it takes $20\, s$ to stop. Calculate acceleration and distance travelled.