Function problems are urgent, and function problems are answered

Updated on technology 2024-06-02
17 answers
  1. Anonymous users2024-02-11

    The meaning of this sentence is that there are two definitions of f(x):

    First, f(x) is an even function, i.e., f(-x)=f(x);

    Second: f(x) satisfies the condition: f(x)=f(|x|)。

    But the problem with this problem is that if f(x) is an even function, it must satisfy f(x)=f(|).x|), but satisfying f(x)=f(|x|) is not necessarily an even function. That is, these two conditions are mutually inclusive.

    It's like saying that "the natural number x is an integer", and the latter one is an integer and there is no need to restrict it.

    We know that the even function satisfies f(-x)=f(x), so we will not repeat the properties of the dual function here.

    Now only for f(x)=f(|x|) for analysis.

    When x 0, f(-x)=f(|-x|) = f(x), which is the same as the even function.

    When x 0, f(-x)=f(|-x|)=f(-x), f(-x)=f(x) cannot be pushed.

  2. Anonymous users2024-02-10

    Solution: The even function satisfies f(x)=f(-x), so f(x)=f(|).x|)

    That's right, if x>0 then f(x) is equal to itself, then it is equal, that is, it is true! You understand that right!

  3. Anonymous users2024-02-09

    In x>0, f(x) is f(x), so there is nothing wrong with it, if not, what should f(x) be equal to? The important thing is that f(x) = f(-x), which means that the function image is symmetrical with respect to the y-axis.

  4. Anonymous users2024-02-08

    If x is greater than zero, f(x) f(|x|)

    If x is less than zero, f(x) f( x)=f(|x|)

    So its image will be symmetrical about the y-axis.

  5. Anonymous users2024-02-07

    The even function is symmetrical about the x-axis, so f(x)=f(x).

    f(x)=f(|x|) only represents the even function at x<0, and greater than 0 is itself.

  6. Anonymous users2024-02-06

    It should be f(x)=|x|If f(x)=f(-x), then f(x) is an even function.

  7. Anonymous users2024-02-05

    y= y'= 1/(1-x) +1/(1+x^2) )y'Aftershock'= - 2x Vertical Socks (1+x 2) 2) x = 0 at y'Aftermath'=

  8. Anonymous users2024-02-04

    Summary. You can send it to me.

    You can send it to me.

    The second big question is the two.

  9. Anonymous users2024-02-03

    Solution: (1) y=kx+b

    Substituting a(2,1),b(-1,-3) into y=kx+b obtains: 1=2k+b

    3=-k+b

    So k=4 3, b=-5 3

    So y=4 3x-5 3 can be plotted.

    2) When y=4 3x-5 3 intersects with the y-axis, x=0Substituting x=0 into y=4 3x-5 3 gives y=-5 3

    So the intersection is (0,-5 3).

    When y=4 3x-5 3 intersects the x-axis, y=0Substituting y=0 into y=4 3x-5 3 gives x=5 4

    So the intersection is (5 4, 0).

  10. Anonymous users2024-02-02

    If one side of the fish pond is x, the other side is 800 x

    Two cases: the first case is to build a road with a length of x and a road with a width of two meters on the other side.

    Then the total area y=(800 x+2)(x+4)=3200 x+2x+808 checkmark function, when 3200 x=2x, that is, x=40, y=968 The second case is to build a two-meter-wide road with a length of x, and a one-meter-wide road on the other side.

    Then the total area y=(800 x+4)(x+2)=1600 x+4x+808, as above, when 1600 x=4x, that is, x=20, y=968

    In summary, the minimum value of the total area occupied is 968

  11. Anonymous users2024-02-01

    Let the number of trailer compartments for each guessing liquid be x, and the corresponding number of round-trips per spike per day is y, then.

    y=kx+b

    Substitute (4,16) and (7,10).

    k=-2,b=24

    So y=-2x+24

    Set the number of marketing and shipping people per day to Z

    z=2*xy*110=220*x(-2x+24)=440(-(x-6)^2+36)≤440*36=15840

    If and only if x = 6, i.e. 6 cars should be towed at a time to make the maximum number of people operating per day 15,840.

  12. Anonymous users2024-01-31

    It's too much trouble, it's so late, don't count.

  13. Anonymous users2024-01-30

    f(x)=sinwx+root:3sin(wx+2)sinwx—root:3coswx

    2sin(wx-π/3)

    The minimum positive accompaniment period , so 2 w=

    w=2f(x)=2sin(2x-π/3)

    x belongs to [- 12, 2].

    2x- 3 belongs to [- 2, 2 3].

    The value range is noisy Kai [-2,2].

    I don't know if it's right or not, let's take a test).

  14. Anonymous users2024-01-29

    Workers unload the goods at a rate of 4 tons per hour, and it takes 2 days for all the goods to be unloaded.

    Find out how many goods there are: 4 tons of hours * 24 hours days * 2 days = 192 tons 1 v = 192 t vt vt = 192

    2 According to a typhoon 720 kilometres from the dumping site, the centre of the typhoon is moving towards the dump at a speed of 20 kilometres per hour.

    Find out how many hours to arrive: t = 720 km 20 km per hour = 36 hours.

    So now the goods need to be unloaded every hour.

    v = 192 tons (total) 36 hours (total time) = 16 3 tons per hour and the original: 4 tons per hour.

    So the difference: 16 3-4=4 3 tons per hour.

  15. Anonymous users2024-01-28

    1.If there are 4*2*24=192 tons of goods to be unloaded, the relationship is v=192 t

    2.First calculate the time for the typhoon to arrive at the unloading site, 720 20 = 36 hours, and substitute the result into the relation derived from (1), v'= 192 36 = 16 3 (ton-hour).

    Workers at least unload more vs per hour on average than before'-v=16 3-4=t.

  16. Anonymous users2024-01-27

    If a function is symmetrical with respect to x=, then for x1=; x2=;They correspond to the same function values.

    Let's analyze your example, we can find that ((x+m)+(n-x) 2)=(m+n) 2; is a constant value, so there is symmetry with respect to x=.

    Summary: The function is symmetrical with respect to x=m<=>f(x)=f(2m-x).

  17. Anonymous users2024-01-26

    To prove that a straight line l is the axis of symmetry of a graph g, the main idea is: for a point p on g, find the symmetry point q of p with respect to l, and prove that q is also on g. Then for a point (x0, f(x0)) on the function y = f(x), first find its symmetry point about the line x = as (u,f(x0)), of course x0 + u = (m + n), so u = (m+n) -x0.

    Just prove that f(u) = f(x0). Apparently there is.

    f(u) = f((n-x0) +m) = f(n - n-x0)) = f(x0)

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