by taking the time taken (in hour) and the distance (in kilometer)
The train's velocity after 30 seconds can be calculated using the formula: final velocity = initial velocity + (acceleration * time). Plugging in the values, final velocity = 20 km/hr + (4 km/hr/s * 30 s) = 20 km/hr + 120 km/hr = 140 km/hr. So, the train's velocity after 30 seconds is 140 km/hr.
To determine the velocity of the approaching storm, you need to know both the speed at which the storm is moving (15 km/hr) and the direction in which it is moving. Velocity is a vector quantity, so it includes both the speed and the direction of motion.
Well, isn't that just a happy little question! To find the velocity of the storm, you simply need to know the direction it's moving in. Velocity is a vector quantity that includes both speed (15 km/hr in this case) and direction. So, if you know the direction, you can describe the storm's velocity fully. Just like painting a beautiful landscape, understanding the full picture can help you appreciate the beauty of nature's creations.
The difference between the before- and after- kinetic energy is(1/2) x (M) x (V22 - V12) = (500 kg) x 3 x (15 km/hr)2 = (1,500 kg) x (15 km/hr)2 =(1,500kg) x (15 km/hr x 1,000m/km x 1 hr/3,600 sec)2 = (1,500 kg) x (41/6m/sec)2 =6,250 joules
we need to travel 200km at 55 km per hour so that's 200 divided by 55 = 3.636 hours
20 km/hr - 5 km/hr = 15 km/hr
The train's velocity after 30 seconds can be calculated using the formula: final velocity = initial velocity + (acceleration * time). Plugging in the values, final velocity = 20 km/hr + (4 km/hr/s * 30 s) = 20 km/hr + 120 km/hr = 140 km/hr. So, the train's velocity after 30 seconds is 140 km/hr.
To determine the velocity of the approaching storm, you need to know both the speed at which the storm is moving (15 km/hr) and the direction in which it is moving. Velocity is a vector quantity, so it includes both the speed and the direction of motion.
Velocity= a speed and a direction The speed is 15 km/hr You still need a direction to make a velocity.
21 km/h in the rivers frame of reference.
Well, isn't that just a happy little question! To find the velocity of the storm, you simply need to know the direction it's moving in. Velocity is a vector quantity that includes both speed (15 km/hr in this case) and direction. So, if you know the direction, you can describe the storm's velocity fully. Just like painting a beautiful landscape, understanding the full picture can help you appreciate the beauty of nature's creations.
Another car would have to travel at 70 km/hr west.To have the same velocity, it must have the same speed toward the same direction.
Velocity is speed and direction. Truck speed is 80 km/hr. Truck velocity is 80 km/hr going east. Its velocity is also -80 km/h going west, and 0 km/h going north or south.
The difference between the before- and after- kinetic energy is(1/2) x (M) x (V22 - V12) = (500 kg) x 3 x (15 km/hr)2 = (1,500 kg) x (15 km/hr)2 =(1,500kg) x (15 km/hr x 1,000m/km x 1 hr/3,600 sec)2 = (1,500 kg) x (41/6m/sec)2 =6,250 joules
50 km/hr
60 km/hr
Velocity = distance/time = 4800 km / 8.9 hr = 539.3 kph