We know that the first-order function y = (3m-6) x + m + 1, when m____ The image does not pass through the first quadrant

From question 3m-6

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1. If the intersection of the line y = 2X-4 and the line y = 4x + B is in the third quadrant, the value range of B is obtained,
2. It is known that the image of the first-order function y = (2m-1) x + 1-4m of X does not pass through the third quadrant, then the value range of M is
3. In the linear function y = (2m + 2) x + m, y decreases with the increase of X, and its image does not pass through the first quadrant, then the value range of M is () A. m＞-1B. m＜-1C. m=-1D. m＜1
4. In the linear function y = (2m + 2) x + m, y decreases with the increase of X, and its image does not pass through the first quadrant, then the value range of M is () A. m＞-1B. m＜-1C. m=-1D. m＜1
5. If the image of the linear function y = (2-m) x = m does not pass through the third quadrant, then the value range of M is Wrong number in the back. It's x + m, Xie 1L
6. Fractional mathematical problems one Given x + 1 / y = Z + 1 / x = 1, find the value of Y + 1 / Z two Solution equation: (x-4) / (X-5) - (X-5) / (X-6) = (X-7) / (X-8) - (X-8) (X-9)
7. When listening to fractions, the teacher said that it was meaningful to consider fractions. When should we consider fractions? When should we consider fractions or when should we consider fractions?
8. A mathematical problem about fraction If the fractional equation 2 (x + a) / a (x-1) = - 8 / 5 has no solution, then a=____ . the whole process of solving the problem
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11. If f (x) = (m ^ 2-1) x + m ^ 2-3m + 2, if f (x) is a decreasing function, and f (x) = 0, if f (x) ≥ x ^ 2, find the value range of X
12. If the line y = 4x + 3m-1 intersects with the line y = x-m-4, and the intersection point is in the third quadrant, then the value range of M is the same
13. Given the square of M - 7m + 2 = 0, the square of Nd - 7n + 2 = 0, find n / M + m / N =?
14. Given that M is the solution of quadratic equation x2-9x + 1 = 0, then m2-7m + M2 + 1 / 18=
15. -A ^ MB ^ 2 is similar to 2Ab ^ n, M + n =?
16. -The sum of 2A ^ (M + 2) B and 3a ^ (2n + 1) is a monomial. What is (M + n) ^ 2011
17. The sum of two monomials 2A ^ 5 ^ 2M and 4A ^ NB ^ 6 is still a monomial, m ^ 2-N ^ 2 = ()
18. If − 12a2b2n − 1 is a quintic monomial, then the value of n is______ ．
19. The product of a Λ N and B Λ 2 is 3a Λ 2n + 1, B Λ 2n + 1
20. If the monomial a ^ 4 B ^ 2N-1 is the same as - 2 / 3A ^ 4 B ^ n + 7, then the value of n is?