X ^ n + 1-2x ^ n + x ^ n-1, (n is greater than 1 and is a positive integer) factorization

The original formula = x ^ (n-1) [x ^ 2-2x + 1) = x ^ (n-1) (x-1) ^ 2

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1. The square of factorization factor 2x-8x = the square of 8xy
2. Factorization of 3xy-2x-12y + 8 The square of ab-5bc-2a + 10ac 5ax+7ay-5bx-7by The third power of x y + the square of 3x-2x, the square of y-6y
3. Factorize x ^ 11-2x ^ 10 + x ^ 9 and give it to me
4. The final result of factoring factor 2x2-4x + 2 is () A. 2x（x-2）B. 2（x2-2x+1）C. 2（x-1）2D. （2x-2）2
5. On multiplication and division of integers I see integral multiplication and division in books All the indexes above are required to be positive integers. Why? Are these operations not applicable to negative exponential powers?
6. Integral multiplication and division, fast` （1）a²-3a+——=（a - ——）² (2) Known: a + B = 9, a & # 178; + B & # 178; = 21, find ab=—— (3) If (x-3) (x + 3) = x & # 178; + ax + B, then the power of B is a=—— (4) Using (a + b) (a-b) = A & # 178; - B & # 178;, find (x + 2y-1) (x-2y + 1), the variant is—— (5) Given m + n = 2, Mn = - 2, then the value of (1-m) (1-N) is——
7. Multiplication and division exercises of integral 1. The square of Y * the cube of Y * the fourth power of Y 2, (- 2A's Square * b) the cube of 3, - 1 / 2XY * 2 / 3x's Square y 4. (- 2x) (square of 4xy-y) 5, square of 4x * (square of X-1 / 2x-1) 6, 2A (a-4b) - B (a + 2b) 7. (x + 2) (x-4) - x (1-2x) 8, 6x (x + 1) - (2x + 3) (3x-1) - there should be processes
8. Integral multiplication and division exercises Calculation: [2 (X-Y) ^ 4 + 4 (X-Y) ^ 3 + 6 (X-Y) ^ 2] / 2 (X-Y) ^ 2 Note: ^ denotes power, / denotes division The calculation steps are given
9. Ask some questions about multiplication and division of integers, 1. Compare the power of 2 to the power of 100 with that of 3 to the power of 75? 2. Solve the equation: X (2x-5) - x (x + 2) = the square of X-6 3. Given that the N + 1 power of a is multiplied by the M + n power of a = the 6th power of a, and m-2n = 1, find the value of the n power of M 4. Given the square of AB = 6, find the value of AB (the second power of a multiplied by the fifth power of B - the third power of ab - b) 5. Given that x = - 5, y = one fifth, find the value of the square of X multiplied by the 2nth power of X multiplied by the square of (n + 1 power of Y) (n is a natural number) 6. Simplify first and then evaluate; X (square of x-6x-9) - x (square of x-8x-15) + 2x (3-x), where x = one sixth 7. Calculation: (1) The square of 2A multiplied by the third power of B (the square of 3AB - quarter ABC) (2) The cubic power of - x multiplied by the square of - x + the cubic power of 3x multiplied by the square of - X - 4 (- x) multiplied by the fourth power of - x (3) (3x squared + Half y minus two-thirds y squared) times (- half XY) to the third power I hope to write the steps in detail Because I don't know these basic questions,
10. Multiplication and division of integers, (12x2y-8xy2) divided by (- 4xy) （2x-y）（2x+y）+2x(x-2y) (2a-b)2-4（a-b）（a+2b） First simplify, then evaluate {(XY + 2) (XY-2) - 2x2y2 + 4} divided by (XY), where x = 10, y = 1=- You can add points
11. Reduction and factorization (n + 2 of X + N + 1 of 3x - n of 6x) △ N-1 of 3x
12. Square factorization of 2x + 4x + 2-2y
13. If there is no XY term in the polynomial 8x & # 178; + mxy-5y & # 178; + XY-8, then the value of M is
14. Factorization 5 (X & sup2; - Y & sup2;) & sup2; - 1 / 5x & sup2; Y & sup2; Factorization 5 (X & # 178; - Y & # 178;) &# 178; - 1 / 5x & # 178; Y & # 178;
15. Factorization 5x (X & sup2; - 2x + 1) + X & sup2; (X-8)
16. Factoring in real numbers: 2x ^ 2-8xy + 5Y ^ 2=
17. Decompose the square of factor 9x in the range of real number minus 2
18. Using factorization method to solve the equation: x2-9x + 18 = 0
19. How to factorize the square of x-9x + 20 Go online, etc
20. Factoring factors in real numbers: 2x squared - 4xy-5y squared