Given the function FX = ︱ SiNx ︱ cosx - sin2x-1 (1), find the maximum value of function FX (2) If the function FX has exactly 2014 zeros on (0. MX), find the value range of M

RELATED INFORMATIONS

• 1. The maximum value of the function f (x) = cos ^ 2x + 4sinx + 3 is
• 2. Finding the maximum and minimum of Y by the function y = Cos2 (square) x-4sinx
• 3. In order to get the image of function y = cos (2x + π 3), we only need to change the image of function y = cos 2x to___ Parallel movement___ A unit
• 4. If f (Sin & nbsp; x) = 3-cos & nbsp; 2x, then f (COS & nbsp; x) = () A. 3-cos 2xB. 3-sin 2xC. 3+cos 2xD. 3+sin 2x
• 5. How to find the maximum and minimum value of y = cos2x + SiNx, y = 1-2 (the square of SiNx) + SiNx = 2 (the square of sinx-1 / 4) + 9 / 8
• 6. Given SiNx + siny = 1 / 3, find the maximum and minimum of SiNx cosy * cosy
• 7. Given the function f (x) = sin square meter x + 2sinxconx cos square x, find the monotone increasing interval of function f (x)
• 8. Given that the function f (x) satisfies f (x + y) + F (X-Y) = 2F (x) · f (y) & nbsp; (x ∈ R, y ∈ R), and f (0) ≠ 0, we try to prove that f (x) is an even function
• 9. Let f (x) = Sin & # 178; (x + π / 4) if a = f (lg5), B = f (LG1 / 5), then a+b=0 a+b=1 a-b=0 a-b=1
• 10. If f (x) = sin (2x + Pai / 3), then () A. The image of F (x) is symmetric with respect to the line x = Pai / 3 B. The image of F (x) is symmetric with respect to (PAI / 4,0) C. The image of F (x) is shifted to the left by Pai / 12 units to obtain the image of an even function D. The minimum positive period of F (x) is Pai and is an increasing function on [0, Pai / 6]
• 11. Given the function f (x) = SiNx (SiNx + √ 3cosx), find the minimum positive period of F (x)
• 12. Find the minimum positive period and minimum value of the function y = sin4x + 23sinxcosx-cos4x, and write the monotone increasing interval of the function on [0, π]
• 13. It is known that the minimum positive period of the function f (x) = cos ^ 2wx + sinwx * coswx-1 / 2 (W > 0) is π
• 14. Given SiNx + siny = cosx + cosy = 1 / 2007, what is SiNx + cosx = then
• 15. The range of function y = sin * absolute value x + SiNx
• 16. The square of COS (2x + π / 3) + SiNx
• 17. If | x | is less than or equal to π / 4, find the minimum value of function f (x) = sin square x + cosx
• 18. Known K
• 19. Find the maximum and minimum of the function y = sin (x + π / 6) + cosx, (0 ≤ x ≤ π)
• 20. The minimum value of function y = (SiN x) ^ 4 + (COS x) ^ 2, X ∈ [0,6 / π] is -——