![](data:image/svg+xml;utf8,<svg xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink" viewBox="0 0 72 71" width="72"></svg>)
Given the inverse scale function y = k of X (K ≠ 0) and the first-order function y = - X-6, if the images of the first-order function and the inverse scale function intersect at the point (- 3, m), the values of M and K can be obtained
y=-x-6
3-6=m
m=-3
k=xy=-3*(-3)=9
RELATED INFORMATIONS
- 1. Given the linear function y = (2-m) x-2m & sup2; + 8, when the value of M is, the image passes through the point (- 1,5)
- 2. If the real number m, N, x, y satisfies M2 + N2 = a, X2 + y2 = B (a ≠ b), then the maximum value of MX + NY is the best to use the basic inequality That 2 is the square, the answer is the root, AB, not anything else
- 3. It is known that the two right sides of a right triangle are l and M. the hypotenuse is n.. And l.m.n is a positive integer.. L is a prime number! Prove that 2 [L + m + 1] is a complete square Let me understand! There is really a hurry! A points used up! Better than good consciousness! As good deeds!
- 4. On palindrome problem: find and output the number m between 11 and 999, which satisfies that m, M2 and M3 are palindrome numbers, while (k) return0return 1 int jsValue(long n) {long int s=0,k; k=n; while(k) { s=s*10+k%10; k/=10; } if(s==n) return 1; if(s!=n) return 0; } What does "while (k)" mean? If s = = n, return N1, return N1 is what step to perform
- 5. If the point (m, n) is on ax + by + 2C = 0, find the minimum value of m ^ 2 + n ^ 2
- 6. The equation about X (m-1) the square of x-3x-4 = 0 when the equation has two real roots, the value range of M//
- 7. -2 is the solution of the following one variable linear equation: A, 2x + 6 = 2 B, x + 7 of 4 = - 6 and 1 / 2 C, x 2 of 2 + 2 of 2 = - 2
- 8. If the equation (a + 4) x | a | - 3 + 2 = 0 is a linear equation with one variable, then the value of a is_____ .
- 9. The two sides of the equation x - 5x + 6 = 0 are
- 10. If the equation (m-2) x | m | - 2 + 3 = 0 is a linear equation with one variable, then the value of M is () A. Neither ± 3B. 3C. - 3D
- 11. 1. We know the linear function y = (M + 3) x + M-9. (1) when m is the value, its image passes through the origin; (2) when m is the value (3) write a value of m to make his image pass through the second and fourth image limits. 2. We know the function of x y = (3K + 12) x + K + 1. (1) when the function is a linear function, can the value of K be - 4? - 2? Please explain the reason. (2) when the value of K is what, the function is a positive proportion function?
- 12. What are the solutions of the equations (1) 7x + 3y-5z = 8 (2) y: X: z = 5:3:8?
- 13. When a is an integer, the solutions of the equations x + Y-A = 0.5x + 3Y = 31 about X and y are integers?
- 14. It is known that the solution of the system of equations x + y = m 5x + 3 y = 31 about X and Y is nonnegative, so we can find the value of integer M
- 15. If the solution of X + 4Y = 2k-1,3x-y = 2K is also the solution of 2x + 3Y = 6, the value of K is obtained
- 16. {2x-7y = 3 5x + 3Y = - 13 binary once addition and subtraction method I can't figure it out after 2 days. I hope you can help me solve this problem
- 17. Solution of 5x-3y = 1 2x-3y = 7 by addition and subtraction method
- 18. To solve the linear equations of three variables: x + y + Z = - 6 (1) 4x-2y + Z = - 3 (2) 9x-3y + Z = - 6 Solving the system of linear equations with three variables: x + y + Z = - 6 (1) 4x-2y + Z = - 3 (2) 9x-3y + Z = - 6 (3)
- 19. 2x-y = 6 (x + 2Y) (4x-2y) = 192 binary linear equations
- 20. The following equations are solved by substitution elimination method: 1. X + y = 11, X-Y = 7, 2. 3x-2y = 9, x + 2Y = 3 x+y=11 x-y=7 3x-2y=9 x+2y=3