When x = 2, the maximum value of quadratic function is 3, and the point (0,1) at the intersection of image and y-axis is obtained

Hello, landlord
According to the question:
Y = a (X-2) ^ 2 + 3, where a

RELATED INFORMATIONS

1. Given the intersection points (- 1,0) and (3,0) of the image and X of the quadratic function, and the intercept of the image on the Y axis is - 15, find its analytical formula
2. It is known that the intersection of image and x-axis of quadratic function has two points a (- 2,0) and B (3,0), and the function has a maximum value of 2 1) Find the analytic expression of quadratic function; 2) Let the image vertex of the quadratic function be p, and find the area of the triangle ABP It's urgent. I just don't know how to determine the a of intersection. As long as I know the first question, thank you
3. If the image vertex of quadratic function y = 4x ^ 2 + MX + 1 is on the X axis, then M equals? If its vertex is on the Y axis, then M equals?
4. If the image vertex of the quadratic function y = 4x ^ 2 + MX + 1 is on the X axis, then M =?, if its vertex is on the Y axis, then M =?
5. What is 132 degrees 42 minutes 18 seconds?
6. Calculate 5 times 3 to the fourth power, 24 times 3 to the third power + 63 times 3 to the second power
7. What is 2 times one-third plus 3 times one-fourth plus 49 times one-fifth
8. Find the maximum value of the function y = |√ X & # 178; + 4x + 13 - √ X & # 178; - 2x + 5 | and X at this time
9. The greatest common divisor of two numbers is 126, and the least common multiple is 7938. If one of them is 1134, then the other is______ ．
10. Finding the derivative of y = e ^ - x cos3x
11. Given the quadratic function y = the square of X + (the square of MX) x-2m, find the M (1) that satisfies the condition. The known vertex is on the y-axis (2). The vertex is on the x-axis (3). The image passes through the origin If you want to learn how to do it yourself, you can bypass this problem
12. In the quadratic function y = - X & sup2; + (2m + 2) x - (M & sup2; + 4m-3), M is an integer not less than 0. Its image and X-axis intersect at two points a and B, and point a is on the left side of the origin, and point B is on the right side of the origin. (1) find the analytic formula of quadratic function. (2) the image of primary function y = KX + B crosses point a and the image of secondary function intersects at point C, and s △ ABC = 10, find the analytic formula of primary function
13. It is known that the quadratic function FX satisfies the condition f (1 + x) = f (1-x); the maximum value of FX is 4, and the sum of squares of two of FX is 10
14. It is known that the quadratic function f (x) has the maximum value f (2) = 5, and f (1) = 3
15. If the quadratic function f (x), when x = 1 / 2, the maximum value of F (x) is 25, the equation f (x) = 0 and the sum of two cubes is 19, then f (x)
16. Given the quadratic function y = ax ^ 2 + BX + C (a ≠ 0), when x = 1 / 2, the maximum value of this function is 25,
17. The quadratic function f (x) satisfies the following conditions: (1) f (1 + x) = f (1-x); (2) the maximum value of F (x) is 15; (3) the sum of two cubes of F (x) = 0 is 32. Find f (x); if x belongs to [- 1,4], find the maximum value of F (x); find the minimum value of F (x) in the interval [M, M + 2]
18. Given that the quadratic function f (x) of one variable satisfies the condition f (1 + x) = f (1-x), the maximum value of F (x) is 15, and the sum of two squares of F (x) = 0 is 17, find f (x)
19. It is known that the quadratic function f (x) satisfies the following conditions: (1) the axis of symmetry is x = 1; (2) the maximum value is 15; (3) the sum of two squares of F (x) = 0 is 7 For example, find the analytic expression of F (x)
20. The function y = f (x) is quadratic. If f (1 + x) = f (1-x), and the maximum value of F (x) is 15, the sum of two squares of F (x) = 0 is equal to 4