average acceleration उदाहरण वाक्य
उदाहरण वाक्य
- An object's average acceleration over a period of time is its change in velocity ( \ Delta \ mathbf { v } ) divided by the duration of the period ( \ Delta t ).
- A 1 km long mass driver made of superconducting coils can accelerate a 20 kg vehicle to 10.5 km / s at a conversion efficiency of 80 %, and average acceleration of 5, 600 g.
- Are you sure that this is the correct equation, Dragons flight ? 6.82 days would be an average acceleration of 0.00221 m / s 2, which is "'smaller "'than the initial acceleration of 0.00270 m / s 2!
- The average acceleration ( due to many photon absorption events over time ) of an atom with mass, M, a cycling transition with frequency, \ omega = ck + \ delta, and saturation intensity of the laser ) is
- However, in the second case you're calculating the average acceleration, which doesn't seem of much use to me, say, when calculating a car trip, since the acceleration is so uneven ( sometimes positive, negative when you brake, sometimes zero ).
- Average acceleration from zero to 60 miles ( 96 kms ) an hour has been cut by nearly two seconds while passenger vehicles now weigh on average 500 pounds ( 227 kilos ) more than they did in the mid-1980s, according to EPA.
- For example, if you accelerate at 1 g to the half-way point of your journey to the Moon, then turn around and decelerate at 1 g for the second half of the journey, does that mean your average acceleration is 1 g or 0 g?
- The best average acceleration in a truck with a Caterpillar C15 engine is achieved by going all the way up to 1950RPM, then shifting to a gear that will put the engine at 1500RPM, so that the truck is receiving as close as possible to maximum power throughout the entire time it is accelerating.
- The reason for the trouble is that we are told to evaluate the average acceleration on a precise time interval, so if there's a change at one end or the other there's no way for it to be so fast that we don't have to worry about its precise duration and shape .-- Tardis 19 : 33, 21 September 2007 ( UTC)
- This slope therefore defines the average acceleration over the interval, and reducing the interval infinitesimally gives \ begin { matrix } \ frac { dv } { dt } \ end { matrix }, the instantaneous acceleration at time t, or the derivative of the velocity with respect to time ( or the second derivative of the position with respect to time ).