Given that s is the same, V1: V2: V3 = 2:3:5, find T1: T2: T3
Let V1 = 2x, V2 = 3x, V3 = 5x
According to the formula: S = VT,
So S1 = S2 = S3
So: v1t1 = v2t2 = v3t3
2xt1=3xt2=5xt3
Then we can calculate T1: T2: T3 = 15:10:6
(I haven't touched physics for a long time, so I'm not sure about it, am I right
Why v = at? Not that Delta V = at? T1: T2: T3 = 1: radical 3: radical 2, then why V1: V2: V3 = T1: T2: T3?
Yes, Δ v = at
But when the initial velocity is zero, v = at,
Because when the initial velocity is zero, Δ v = vt-0 = at
For the derivation of common formulas, see my answer
RELATED INFORMATIONS
- 1. In the 100 meter race, the athlete ran 80 meters at the speed of 8 m / s, and then ran 20 meters at the speed of 2 m / s to find the average speed of the road But the answer is 5.5m/s
- 2. The students all like to watch "pleasant goat and grey wolf". One day, pleasant goat found that grey wolf was rushing towards him at the speed of 15mgs at 100m behind him. At this time, pleasant goat was 200m away from the sheep village in front of him. Question: at least how fast does pleasant goat need to run into the sheep village safely?
- 3. A and B students practice the 4 × 100 meter relay on the straight track. They have the same maximum speed when running. B starts to run with all his strength from a standstill A. B two students practice 4 times 100 relay on the straight. They have the same maximum speed when running. B runs with all his strength from a standstill. It takes 25 meters to reach the maximum speed, This process can be regarded as uniform variable speed movement. Now a is running to B with the maximum speed. B is waiting for the opportunity to run out in the relay area. If B is required to run at 80% of the maximum speed when taking over the baton, Q: 1: what is the distance S1 that B needs to run in the relay area? 2: what is the distance S2 that B needs to run from a?
- 4. 1. The original speed of the locomotive is 36km / h, and the acceleration is 0.2m/s on a section of downhill road. When the locomotive runs to the end of the downhill, the speed increases to 54km / h. find out the time for the locomotive to pass this section of downhill road 2. The train should slow down in advance when passing through bridges and tunnels. A train running at a speed of 72km / h decelerates at a constant speed when entering a stone arch bridge. It decelerates for 2min, and the acceleration is 0.1m/s ^ 2. What is the speed of the train after decelerating?
- 5. The acceleration of a car is 6m / S2 when it is in emergency braking on a road. If it has to stop within 2S, the maximum speed of the car can not exceed () A. 10m/sB. 12m/sC. 14m/sD. 13m/s
- 6. When a car runs on a straight road, its speed is V1 in the first half of the time and V2 in the second half Find the average speed of the car in this period
- 7. [physics of senior one] If an object moves in a straight line in the same direction, the first half of the distance is V1, and the second half is V2, then the average speed of the whole course is 0____ When an object moves in a straight line in the same direction, the first half of the distance velocity is V1, and the second half of the distance velocity is V2, then the average speed of the whole course is 0________ . I did. The answer is 2v1v2 / V1 + v2
- 8. When an object moves in a straight line with constant speed change, its speed when it passes through the middle of the whole journey is V1, and its speed at the middle of the whole journey is v2?
- 9. A hare was playing on the grass at a distance of 200m from the cave S1, and was chased by the hound at the maximum speed. When the rabbit found the hound, it was 60m away from the hound, and the rabbit immediately ran to the cave, At least what is the acceleration of the hare in order to return to the cave safely
- 10. The maximum running speed of the Hound is 30m / s, and the running speed of the hare is 72km / h. how long does it take for the hound to capture a hare with the first 20m?
- 11. When Kramer rule is used, what is the solution of the system of equations when d = 0? I want to know how to deduce rank less than n from D = 0
- 12. Linear algebra solves this problem! Cramer's law Find the cubic polynomial f (x) = A0 + a1x + a2x ^ 2 + a3x ^ 3, such that f (- 1) = 0, f (1) = 4, f (2) = 3, f (3) = 16
- 13. Using Cramer's law to solve the equation// 2x+5y=40 4x+8y=30
- 14. Using inverse matrix to solve linear equations, the first line X1 + 2x2 + 3x3 = 1, the second line 2x1 + 2x2 + 5x3 = 2, and the third line 3x1 + 5x2 + X3 = 3
- 15. How to find out the position of 0 element of vector in MATLAB
- 16. How to find the sum of each element in a vector in MATLAB For example, I want to calculate the sum of each element of a = [1 2 3 4 5], how to use matlab to achieve
- 17. Let a = diag (1, - 2,1), a * Ba = 2ba-8e, find B
- 18. What is the meaning of zero solution and non-zero solution in linear algebra? What does linear represent?
- 19. In linear algebra, if AX = 0 has nonzero solution, then R (a)
- 20. On the problem of finding diagonal matrix in linear algebra After a diagonalizable matrix is substituted into the characteristic equation λ e-A, the obtained λ is assumed to be three, so the elements on the main diagonal line of the diagonal matrix are also three. How can we judge which is the first and which is the second order of the three elements in the diagonal matrix, The element arrangement of diagonal matrix is also 822. If I get that λ 1 and λ 2 are 2 and λ 3 is 8, then the final diagonal matrix is not 228, but 660. T_ Why is this?