A compact car travelling at `27 m//s` on a level highway experiences a frictional force of 300 N due to air resistance and the friction of types with the road. What is the horse power of the engine of the car ?

A car of mass M moves up an inclined road making an angle theta with the horizontal with constant speed v. if mu is the coefficient of friction between the type of the car and the road, show that the power of the engine of the car is P=vMg(sin theta+mu cos theta) .

A car of mass M moves up an inclined road making an angle theta with the horizontal with constant speed nu . If mu is the coefficient of friction between the tyre of the car and the road, show that the power of the engine of the car is P = nu Mg (sin theta + mu cos theta) .

A car of mass M moves upward with a constant speed v along an inclined road making an angle theta with the horizontal . If mu be the coefficient of friction between the road and the wheel of the car, show that the power of the engine of the car is P=vMg(sin theta +mucos theta) .

A car travels with constant speed on a circular road on level ground. In the figure shown, F_(air) is the force of air resistance on the car. Which of the other forces best represent the horizontal force of the road on the car's tires ?

A car travels with constant speed on a circular road on level ground. In the figure shown, F_(air) is the force of air resistance on the car. Which of the other forces best represent the horizontal force of the road on the car's tires ?

A car of mass 1500 kg is moving with a speed of 12.5 m cdot s^(-1) on a circular path of radius 20 m on a level road. What should be the frictional force between the car and the road so that the car does not slip? What should be the value of the coefficient of friction this force?

A car travels with constant speed on a circular road level ground in figure F_(air) is the force of air resistence acts opposite to the motion of car which of the other forces shown best represents the horizontal force of the road on the car's tires?

A car travels with constant speed on a circular road level ground in figure F_(air) is the force of air resistence acts opposite to the motion of car which of the other forces shown best represents the horizontal force of the road on the car's tires?

A car of mass 1500 kg is moving with a speed of 12.5 ms^(-1) on a circular path of radius 20 m on a level raod what should be the frictional force between the car and the raod so that the car does not slip what should be the value of the coefficent of friction to attain this force