It is known that there are two intersections in the image where y is equal to ax and Y is equal to 4 / x minus A. if the abscissa of one intersection is 1, then the coordinates of the two points are

(1,4) (-1,-4)

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1. In order to make the image of function y = (2m-3) x + (3N + 1) pass through the positive half axis of X and Y axes, the values of M and n should be () A. m＞32，n＞-13B. m＞3，n＞-3C. m＜32，n＜-13D. m＜32，n＞-13
2. Given that the image of the first-order function y = (M-3) x + 2m + 4 passes through the intersection point P of the straight line y = negative 1 / 3x + 4 and the Y axis, find the surface of the triangle formed by the two function images and the X axis most urgent!
3. If the intersection of two images is one, then M =? I just have some points~ If we know that the intersection point of two images of the linear function y = 2x + m and y = 3x + 2m is one, then M =?
4. In order to make the image of function y = (2m-3) x + (3N + 1) pass through the positive half axis of X and Y axes, the values of M and n should be () A. m＞32，n＞-13B. m＞3，n＞-3C. m＜32，n＜-13D. m＜32，n＞-13
5. 1. If the image of the function y = (2m + 3) x + (3N + 1) passes through the positive half axis of the X and Y axes, then the values of M and N are?
6. For a linear function y = (M + 4) x + 2m-1, if y increases with the increase of X, and the intersection of its image and Y axis is below X axis, try to find the value range of M
7. If the image of the function y = (1 / 2) ^ | 1-x | + m has a common point with the X axis, then the value range of M is?
8. If the image of the function y = 2|1-x | + m has a common point with the X axis, then the value range of M is______ ．
9. Given the function y = MX2 + (M-3) X-1, at least one intersection of image and x-axis is on the right side of the origin, finding the range of real number M
10. Given the function y = MX2 - (M + 1) x + 1 (M is a real number), this paper explores the fixed-point coordinates through which the image of the function passes for any real number M
11. What is the coordinate of the intersection of the image and the y-axis when the linear function y equals minus 2x plus four
12. Let the coordinates of the intersection point of the function y equal to 1 / X and y equal to x minus 2 be (a, b). Then what is the value of 1 / a plus 1 / b
13. What are the coordinates of the intersection of two images with the first-order function y equal to negative half x plus 3 and y equal to 2x minus 2? A （2,﹣2） B(﹣2,2） C（2,2） D(﹣2,﹣2）
14. Find the intersection coordinates of the image and X axis of the quadratic function y which is equal to the difference of two times x minus two and then multiplied by the difference of five minus X
15. If the coordinates of the intersection of the image of the first-order function y = - x + A and the first-order function y = x + B are (2,8), then a + B=______ ．
16. If the abscissa of the intersection m of the image and the line y = 2x + 1 is 2, and the ordinate of the intersection n of the image and the line y = - x + 2 is 1, Find the analytic expression of this first-order function
17. The abscissa of the intersection m of the image of a linear function and the line y = 2x + 1 is 2, and the ordinate of the intersection n of the image of a linear function and the line y = - x + 2 is 1:1 The abscissa of the intersection m of the image of a linear function and the line y = 2x + 1 is 2, and the ordinate of the intersection n of the image of a linear function and the line y = - x + 2 is 1 Find: (1) the analytic expression of this linear function (2) The area of the triangle formed by the image of this function and the coordinate axis
18. What is the intersection coordinate (m, 2) of the image of the first-order function y = - x + A and the first-order function y = x + B
19. It is known that the intersection points a of the image of the first-order function y = MX + m-2 and y = 2x-3 are on the y-axis, and their intersection points with the x-axis are respectively point B and point C. (1) find the value of M and the area of △ ABC; (2) find the coordinates of the point on the image of the first-order function y = MX + m-2 whose distance to the x-axis is equal to 2
20. By moving the image of the | 1-x | + 3 power of the function y = 2 one unit to the left and four units to the down, and then symmetrically about the X axis, the analytic expression of the function is obtained