The number of zeros of function f (x) = (x-1) (x + 2) lgx △ x-3 is
There are three ways to find the zero point: 1. Draw the function image; 2. Analyze the zero point interval; 3. Decompose the image. This problem is applicable to method 2. Take 0.1, the function value is 15.9. When x takes 1, f (x) = - 3, take 10, f (x) = 7.8, take 100, the position is 198.96
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- 1. Y = SiNx + 2cosx period Y = SiNx + 2cosx, minimum positive period, velocity, on line, etc
- 2. The minimum positive period of y = 3 + 2sinx is
- 3. Given f (x) = 2sinx / 2cosx / 2 + 2 (cosx / 2) * 2-1, find the set of all real numbers x that make f (x) + F (x) '= 0 I have worked out the original formula F (x) = 2sinx + cosx f(x)'=2cosx-sinx Finally, SiNx cosx = 0 What is the set of X? And what did I do right? The result is that x is π / 4 + 2 π n, and N is a positive integer,
- 4. Given the function f (x) = 2sinxcosx + 2cosx & # 178; (x ∈ R) 1, find the value 2 of F (x) and the range of F (x) when x ∈ [0, π / 2]
- 5. Given the function f (x) = 4x-kx-8, if y = f (x) has a minimum value of - 12 in the interval (∞, 2), then, Don't copy Baidu's answer. I think the wrong one is k = 8 or K = - 8. But when k = 8, the axis of symmetry - B / 2A = - 8 / (2x4) = - 1. When k = - 8, the axis of symmetry - B / 2A = - (- 8) / (2x4) = 1 is different from Baidu's answer
- 6. Who can help me do a math problem in grade one of senior high school? Find the set of maximum and minimum values of the following functions, and write the maximum and minimum values y = 2-cosx / 3, X belongs to R
- 7. Finding the maximum and minimum of the function y = - 2cos ^ 2 + 2sinx + 3 / 2
- 8. Given the function f (x) = Sin & sup2; X + acosx + 5 / 8a-3 / 2, a ∈ R, the maximum value of function f (x) is obtained when a = 1 For any X in the interval [0, π / 2], f (x) ≤ 1 holds. Find the value range of real number a
- 9. WGW the zero point of the function FX = SiNx + acosx is 3 / 4 π 1. Find the value of real number A. 2. Let GX= WGW knows that a zero point of the function FX = SiNx + acosx is 3 / 4 π 1. Find the value of real number A. 2. Let GX = [FX] square - 2Sin square x, find the monotone increasing interval of GX
- 10. Find the maximum value of the function y = (SiNx) ^ 2 + acosx + 5 / 8a-3 / 2 (0 ≤ x ≤ π / 2)
- 11. If the function f (x) = x ^ 2 + ax + 2B has a zero point in the interval (0,1). (1,2), find the value range of b-a
- 12. Then the intersection of x ^ 2 and the reciprocal X-2 of X-2 is x-4= Don't be specific
- 13. It is known that the image of function f (x) = 2x ^ 2 + m and the image of function g (x) = ln | x | have four different intersections Find the range of M?
- 14. Given that a (2,5) is on the image of function y = 2x + m, judge whether a (- 2 - 3) is on the image of function
- 15. If point a (m-1,2) is on the image of function y = 2x-6, then the value of M is? If so, how is it calculated? Please, big brother and big sister
- 16. Given the function f (x) = - 1 / 3x ^ 3 + BX ^ 2 + CX + BC, its derivative is f '(x). Let g (x) = | f' (x) |, note that the maximum value of function g (x) in the interval [- 1,1] is m When C = 1, if M ≥ K holds for any B. try to find the maximum value of K
- 17. If the quadratic function f (x) = x & # 178; + CX (C is a constant) (1) If the function f (x) is an even function, find the value of C (2) Under the condition of (1), any positive real number m, N, K satisfying m + n = 2K (M is not equal to n) has f (m) + F (n) > TF (k). The value range of real number T is obtained
- 18. Given that f (x) = CX-1 / x + 1 (C is a constant), if the maximum value of function f (x) on [0,2] is 3, find the value of C Please point in detail, satisfaction can add points, Baidu has the answer to read, please do not paste, thank you!
- 19. 7 and 4 / 5 △ 2 and 2 / 3 × (1 and 5 / 8 + 2 * x) - 1 and 1 / 10] - 2 / 15 △ 2 / 3 = 1.8 Such as the title
- 20. The coefficient of (1 / x ^ 2) in the expansion of (x ^ 2 - (2 / x)) ^ 8 is