Given that f (x) = the square of ax, (a > 0) when 0 is less than or equal to X and less than or equal to 1, find the minimum value of F (x)

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• 1. Given the function f (x) = x square - ax + A / 2 (x is greater than or equal to 0 and less than or equal to 2), if a ∈ R, find the minimum value of F (x)
• 2. Given the two roots of the quadratic equation AX square plus B x plus C equal to zero, this paper proves that ax square plus B x plus C equals a (x minus x1) (x minus x2)
• 3. What is the condition that a is greater than or equal to minus 16 and less than or equal to 0
• 4. Let a, B, C and d be real numbers, and find the values of 2007a + 5B + 8C / 2007x + 5Y + 8Z Let a, B, C, d be real numbers. If the square of a + the square of B + the square of C = 25, the square of X + the square of Y + the square of Z = 36, ax + by + CZ = 30, find 2007a + 5B + 8C / 2007x + 5Y + 8Z, what is the value?
• 5. Given ax ^ 3 = by ^ 3 = CZ ^ 3,1-x + 1-y + 1-z, What's the size relationship between the root sign (AX ^ 2 + by ^ 2 + CZ ^ 2) and the root sign a + B + C
• 6. Ax * 3 (the third power of x) = by * 3 = CZ * 3, and 1 / x + 1 / y + 1 / z = 1. Prove (AX * 2 + by * 2 + CZ * 2) * 1 / 3 = a * 1 / 3 + b * 1 / 3 + C * 1 / 3, How to solve this kind of problems,
• 7. Given that (a ^ 2) + (b ^ 2) + (C ^ 2) = 1, (x ^ 2) + (y ^ 2) + (Z ^ 2) = 1, prove: ax + by + CZ
• 8. (x ^ 2 + y ^ 2 + Z ^ 2) (a ^ 2 + B ^ 2 + C ^ 2) = (AX + by + CZ) ^ 2 to prove X / a = Y / b = Z / C
• 9. Let x-by + CZ, y = CZ + ax, z = ax + by, find the value of a / A + 1 + B / B + 1 + C / C + 1
• 10. It is known that {x = 1, {y = 2, {z = 3, are the solutions of the equations {ax + by = 2, {by + CZ = 3, {CX + AZ = 7, and the value of a + B + C is obtained
• 11. Let a, B, x, y ∈ R and satisfy A2 + B2 = m, X2 + y2 = n, the maximum value of AX + by is ⊙___ ．
• 12. Given x + y = m, a + B = n, then the maximum value of AX + by is?
• 13. Let a, B, x, y ∈ R and satisfy A2 + B2 = m, X2 + y2 = n, the maximum value of AX + by is ⊙___ ．
• 14. X = - 3, the absolute value of y = 5, Z + 3 = 0, find the value of xy-yz + XZ
• 15. It is known that the opposite number of X is 3, the absolute value of Y is 4, and the sum of Z and 3 is 0. Find the value of XY + YZ + XZ
• 16. Given that the opposite number of X is - 3, the absolute value of Y is 0, and the reciprocal of Z is - 1 / 3, try to find the value of XY + YZ + XZ
• 17. It is known that the opposite number of X is 3, the absolute value of Y is 4, and the sum of Z and 3 is 0. Find the value of XY + YZ + XZ
• 18. ax+ay-bx-by=(ax+ay)-( ）=（ ）（ ）
• 19. Using the formula method: given a < B, x < y, try to compare the size of AX + by and BX + ay
• 20. If A-B > 0, then a > B. given A-B > 0, X-Y < 0, compare ax + by and BX + ay If A-B > 0, then a > B. given A-B > 0, X-Y < 0, compare AX = by and BX + ay Urgent excavation, to be handed in tomorrow