A car moves in a straight line at a constant speed of 15 meters per second

Updated on science 2024-04-04
21 answers
  1. Anonymous users2024-02-07

    Assuming that the time required for the police to chase is t, then the distance of the car from place A when catching up with the car is .

    s=( (1)

    At the same time, the distance traveled by the motorcycle is also s, s=2*t 2 2 (2) is solved by (1) (2) formula.

    t 16, i.e. you can catch up with the car after about 16 seconds.

  2. Anonymous users2024-02-06

    Set the time to t15*

    t=---haha, many people don't understand!! Landlord, do it yourself!

  3. Anonymous users2024-02-05

    Vehicle displacement: s1=vt

    Displacement of police car: s2 = 1 2at 2

    Start spacing: l=vt0

    s1+l=s2

    vt+vt0=1/2at^2

    15t+15*

    t solution t1 = (15 + 291 under the root) 2, t2 = (15 - 291 under the root) 2t2 = (15 - 291 under the root) 2 is not in line with the topic, discard.

    So t=(15+291 under the root) 2

  4. Anonymous users2024-02-04

    Set t seconds to catch up.

    The distance traveled by the car is:

    Frequently moved journeys for:

    After reciprocity. t is approximately equal to 16 seconds.

  5. Anonymous users2024-02-03

    Let the time t and list the equation:

    Solution t=seconds.

  6. Anonymous users2024-02-02

    The distance traveled by the car s1 = 15m s*

    The distance traveled by the police car is s2 = 1 2at*t=1 2*2 meters per square second * t squared.

    S1=S2 fractions and units are not easy to play, I don't know if I can understand this.

  7. Anonymous users2024-02-01

    Set x seconds later the police catch up with the car.

    square - 15*x=

    Just solve the x again.

  8. Anonymous users2024-01-31

    Set to catch up with the car after X seconds.

    15 * x + = 1 2 * 2 * x 2 gives x= ......

    Let's figure it out for ourselves.

  9. Anonymous users2024-01-30

    Let the time be t, then there is.

    15*(t+

    Just calculate t.

  10. Anonymous users2024-01-29

    Summary. The distance in two minutes is kilometers. Equation 5 2 60 1000 = km.

    If a car moves in a straight line at a constant speed of 5m per second, how many kilometers + how many kilometers will it pass in two minutes.

    The distance in two minutes is kilometers. Equation 5 2 60 1000 = km.

    Because one minute is equal to 60 seconds, the second branch guesses the clock is 2 60 = 120 seconds, because every second of the fierce macro type drives 5 meters, so 5 120 = 600 meters. 1 km = 1000 meters, so 600 1000 = km.

    The combined formula is 5 2 60 1000

    So how many seconds does it take for the car to travel 3km?

    Time required 600 seconds, equation 3 1000 5 = 600 time = distance The speed of 3 km is 3000 meters.

    In the 200m competition of the middle school students' sports posture and fiber luck book, Xiaohua ran a time of 25 seconds, so the average speed of his running is more than 100 meters per second and how many kilometers per hour?

    His average speed is 8 meters per second. Eq. 200 25 = 8 kilometers per hour Eq. 8

  11. Anonymous users2024-01-28

    Summary. A car starts from a standstill, does a uniform acceleration with zero initial velocity, and moves in a straight line after the speed is increased to 25 meters per second.

    Hello, what is the specific question?

  12. Anonymous users2024-01-27

    90m/s=25m/s

    A= is derived from at=25

    The velocity at the 15th is v=0*15+

    The displacement of 15s is: s1 = 1 2*at1 2 = 1 2*, and the displacement of 25m45s is: s2=vt2=

    The displacement in 1 minute from the start is: s=s1+s2=the average velocity in this time is: v'=s/t=

  13. Anonymous users2024-01-26

    90km h=25m s is obtained from at=25 a= velocity at the 15th s is v=0*15+ displacement at the 15th s is s1=0*15+1 2* So the displacement of the uniform linear motion of the car in the last 45 seconds is s2=45*The total displacement in minutes is s=s1+s2=the average velocity is v'=s/60=

  14. Anonymous users2024-01-25

    After 10 seconds, the velocity is 25m s, which means that the acceleration a 25 10= After another 5 seconds, the velocity of the acceleration that is still accelerating in these 5 seconds is, then the speed of doing the uniform linear motion is.

  15. Anonymous users2024-01-24

    lz, the first burning stool is to ask when to destroy the farthest away from the Zen, right?

    Motorbike departing t=0

    It is the farthest away from the rest of the journey.

    First question. t=10/2=5s

    The distance between vt + 11-2 1at 2 = 36m

    vt+11=2/1at^2

    Solution. t=11

    VT+11=121m from place A

  16. Anonymous users2024-01-23

    The distance of motion during this time is s=1 2at 2 and then the square of the final velocity minus the square of the initial velocity is equal to the two keys and the multiplier acceleration times s(v1 2=2as+v2 2).

    Note: v1 = the speed at the end of the second of the three worms.

    v2 = initial velocity.

  17. Anonymous users2024-01-22

    Find the average velocity 120 10=12 first

    The first five seconds of travel is equal to 12*5=60 meters.

  18. Anonymous users2024-01-21

    3km=3000m 5min=300s so the first empty is 3000 300=10

    Since it is a constant motion, the speed has always been the same, 10m s should be 10*60*60, 1000=36km h

  19. Anonymous users2024-01-20

    If a car in a straight line with a uniform velocity travels 3 km in 5 minutes, the speed of the car is 3000 5 60 m s, and the speed of the car at the end of the 5s is 3000 5 60 km h

  20. Anonymous users2024-01-19

    Children, such a simple oral arithmetic problem, I suggest you still do it in a down-to-earth way, think about it, since you can go online, you can type so many words, it is not a problem to do this question, it may be more difficult in the future, after going to college, and even after work, you will encounter a lot of problems, not everywhere there are ready-made answers, only on your own, although you and I don't know, but I sincerely advise you to really realize this, come on.

  21. Anonymous users2024-01-18

    From 3000 (5*60), the speed is 10m s

    Since it is a constant velocity, the speed remains the same at the end of the fifth second, and the speed is still 36 km/h

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