Detailed derivation of Acceleration Formula by difference method in senior one physics
Let the time between the points 012345,,,,,,,, be t, the distance from each point to 0 be x1, X2, X3, x4, X5, the distance between two adjacent points be S1, S2, S3, S4,,,,, and the speed of 0 be v0. Then: X1 = v0t + at ^ 2 / 2x2 = V0 (2t) + a (2t) ^ 2 / 2x3 = V0 (3T) + a (3T) ^ 2 / 2x4 = V0 (4T) +
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- 1. The derivation process of physical Acceleration Formula in grade one of senior high school needs formula and derivation process urgently!
- 2. The physical formulas of the second half of the semester are the theorem of kinetic energy, the law of conservation of momentum and so on,
- 3. How to deduce the centripetal acceleration formula a = R ω ^ 2?
- 4. Changing the known formula P = M1 · V1 + M2 · V2 / M1 + M2 into the known formula of P, m, V1, V2, M2 (P ≠ V2)
- 5. In the following motion processes, in any equal time, the momentum change of the object is always equal () A. Uniform circular motion B. free falling motion C. horizontal throwing motion D. uniform deceleration linear motion
- 6. If two objects have the same momentum, they must have () A. the same velocity B. the same mass C. the same direction of motion If two objects have the same momentum, they must have () A. Same speed B. same mass C. Same direction of motion D. same acceleration
- 7. As shown in the figure, the length of the uniform thin straight bar AB is l, the mass is m, and the instantaneous velocity of point a is V, then the momentum of the bar AB is? What about kinetic energy?
- 8. The kinetic energy of electron is equal to the static energy. What's the wavelength?
- 9. Momentum: when m and V are constant, only the direction of V changes, then the momentum changes
- 10. The mass of the inclined trolley is m and the height is h. When an object with mass m slides down from the top of the trolley, the speed of the object sliding away from the bottom of the inclined trolley is set as V, regardless of all friction. The following statements are: ① the speed of the object sliding away from the trolley v = 2GH; ② the speed of the object sliding away from the trolley V < 2GH; ③ the speed of the object sliding away from the trolley v = MVM; ④ the speed of the object sliding away from the trolley V < MV M where the correct one is () A. Only (1) and (3) correct B. only (1) and (4) correct C. only (2) and (3) correct D. only (2) and (4) correct
- 11. Does inelastic collision satisfy momentum conservation
- 12. Momentum and kinetic energy are conserved simultaneously, and the formula of velocity is obtained
- 13. What is the meaning of the maximum loss of mechanical energy in completely inelastic collision For example, when a small ball climbs onto a large wooden block that was originally stationary, the last two have the same speed, which is a completely inelastic collision 1 / 2mV ^ 2 --- 1 / 2 (M + m) V total ^ 2 = MGH can It is obvious that mechanical energy is conserved. Why is it called the greatest loss of mechanical energy? Is this in contradiction with the characteristics of completely non-linear
- 14. Why the mechanical energy loss is the biggest in completely inelastic collision? The biggest loss of mechanical energy should not be the two objects that move at first, but they all stop at last?
- 15. Expression of elastic potential energy
- 16. What is the formula of elastic potential energy?
- 17. A series of problems to solve.. eigenvalue equation, I do not understand, in self-study A (n + 1) - 5An + 6A (n-1) = 0 A1 = 1 A2 = 1 to find the general term formula of sequence
- 18. Why do we need to verify n = 1 when we use the undetermined coefficient method to find the general term formula
- 19. Given the recurrence formula F (n) = (n-1) (n-2) [f (n-2) + F (n-3) + (n-3) * f (n-4)] (n > 4), find the general term formula f(n)=(n-1)(n-2)[f(n-2)+f(n-3)+(n-3)*f(n-4)] (n>4) f(1)=f(2)=2 f(3)=2 f(4)=6 f(1)=f(2)=0 There's a wrong number on it This f (n) has a multiple relation with / E when n approaches infinity Give several f (n) to facilitate the test results f(5)=24 f(6)=160 f(7)=1140 f(8)=8988 The recursion above is equivalent to the recursion below f[n]=(n-1)(f[n-1]+(n-2)*f[n-3])
- 20. It is known that a (n + 1) - 2An = 3 * 2 ^ (n-1) Find an