If x tends to 1, LIM (AX + b) / (x ^ 2-3x + 2) = 2, then what are a and B respectively

RELATED INFORMATIONS

• 1. Why is f (x) = LIM (n →∞) (1-x ^ 2n) / (1 + x ^ 2n) x equal to - x when | x | 1? Is the independent variable x? What is n?
• 2. The order of 1-x and 1 / 2 (1-x ^ 2) infinitesimal when x tends to 1
• 3. F (x) is the fifth order infinitesimal of X?
• 4. Can we use the Equivalent Infinitesimal Substitution when the limit is exponentially calculated? For example, Lim [x - > 0, (1 + SiNx) ^ (1 / 2x)], can X in index 1 / 2x be directly replaced by SiNx? Can't SiNx be directly replaced by X?
• 5. Can SiNx + cosx be replaced by X + 1 equivalently when x approaches 0? Can't addition and subtraction replace infinitesimal equivalently? Be sure. Can we replace the limit? How to find the limit of 1 / x power of this formula?
• 6. Given that the point (3, 5) is on the straight line y = ax + B (a, B are constants, and a ≠ 0), then the value of ab − 5 is______ ．
• 7. The first higher number: infinitesimal comparison Higher Education Press: Advanced Mathematics (Volume I) P59 original sentence: the different results of the quotient of two infinitesimals reflect the differences in the "speed" of different infinitesimals tending to zero. Q: for example, if x / X indicates that x is of higher order, then x tends to zero faster than x, but when x belongs to 0 to 1 / 2, X falls faster than x under the same X difference,
• 8. When x → 0, 1-cosx and axsinx are equivalent infinitesimals, then a=
• 9. When x → 0, the following functions are infinitesimal: A: SiNx / x, B: x ^ 2 + SiNx, C: ln (1 + x) / x, D: 2x-1
• 10. In using the Equivalent Infinitesimal Substitution to find the limit, 1: when x tends to 0, sin (f (x)) ~ f (x) 2: when f (x) tends to 0, sin (f (x)) ~ f (x) which is correct
• 11. Does the limit of a function tend to infinity need to be equal when it tends to positive and negative infinity It seems that as long as the limit tends to be positive infinity, isn't it?
• 12. Given LIM (x - > 0) (2arctanx ln (1 + X / 1-x)) / x ^ n = C! = 0, find the values of constants C and N. the solution of this problem is done by using the law of Robida, My method is to split (2arctanx ln (1 + X / 1-x)) / x ^ n into (2arctanx / x ^ n) - (LN (1 + X / 1-x)) / x ^ n, and then use the equivalent infinitesimal to solve it. Why is the result different from the original solution? When is the appropriate time to use the equivalent infinitesimal
• 13. Find the limit Lim [x tends to a] {e ^ a [e ^ (x-a) - 1]} / (x-a)
• 14. When limx approaches 0, can (e ^ x-1-x) / x ^ 2 be equal to LIM (e ^ x-1) / x ^ 2-lim (x / x ^ 2) according to the four mixed operations of limit
• 15. When x approaches 0, the infinitesimals equivalent to sin3x are? A, 2x B, 3x C, 2x ^ 2 D, 3 (x-1)
• 16. When x → 0, which of the following infinitesimals is (SiNx) / x, 2x-1, (1 / x) / ln (1 + x), x ^ 2 + simx?
• 17. Limx → 0 {√ (x + 1) - 1} / sin2x
• 18. Limx → 0 (x + sin2x) / (x-sin2x) = how many? No lobita rule
• 19. Finding the limit process of (sin2x-1) / X when the limit x tends to 0 Find the limit of (sin2x-1) / X when x tends to 0 process
• 20. If the function f (x) is defined near x = 0, and f (0) = 0, f ′ (0) = 1, then limx → 0f (x) x = 1