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1)=sin(a-π)/cos(π-a)*sin(a)/sin(a-π)cos(a)/sin(-a)
sin(a)/cos(a)*sin(a)/[-sin(a)]*cos(a)/[-sin(a)]
2) f(x)=sin(nπ-x)cos(nx+x)/cos[(n+1)π-x]×tan(x-nπ)cot(nπ/2+x)
When n is even: f(x)=sin(-x)cos(x) cos( -x)*tan(x)*cot(x).
sinx when n is odd: f(s) = sin( -x) cos( +x) cos(x)*tan(x)*cot( 2+x).
sin(x)[-cos(x)]/cos(x)*tan(x)*[tan(x)]
sin(x)[tan(x)]^2
So f(7 6) = -1 2 (n is even).
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1。.Solve using an induction formula.
sin(a-5π)/cos(3π-a)×cos(π/2-a)/sin(a-3π)×cos(8π-a)/sin(-a-4π)
sin(a-π)/cos(π-a)×sina/sin(a-π)cos(-a)/sin(-a)
sina/(-cosa)×sina/(-sina)×cosa/(-sina)
2。.f(x)=sin(nπ-x)cos(nx+x)/cos[(n+1)π-x]×tan(x-nπ)cot(nπ/2+x)
Divide n into odd and even numbers, simplify them separately, and then evaluate them.
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You should take a good look at the textbook...
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,x [ 4, 3 4],2x+ 6 [2 3, 5 3],sin(2x+ 6) 1, 3 2],a>0, the maximum value of the function is 2a +2a+b, and the minimum value is -3a+2a+b
So 2a +2a+b= 3-1,- 3a+2a+b=-3, the solution is a=1, b= is not a rational number, rounded off.
When a<0, the maximum value of the function is -3a+2a+b, and the minimum value is 2a+2a+b
So- 3a+2a+b = 3-1, 2a +2a+b =-3, the solution is a=-1, b=1
2.The original question is like this; y=4cos^4(x)+4sin4(x)-3
y=4cos^4(x)+4sin^4(x)-3
1+cos2x)^2+(1-cos2x)^2-3
1+2*cos2x+(cos2x)^2+1-2*cos2x+(cos2x)^2-3
2*(cos2x)^2-1
cos4x, in the form of y=asin(x+), the result is y=sin(4x+2), when y<0, cos4x<0,2k + 2<4x<2k +3 2,k z
kπ/2+π/8<4x
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(1) Function f(x)=-2asin[2x+(6)]+2a+b∵x∈[π/4,3π/4].∴2π/3≤2x+(π/6)≤5π/3.
=>-1≤sin[2x+(π/6)]≤3/2.When a 0, there should be 2a+b- 3a f(x) 4a+bThere should be (2-3) a+b=-3, 4a+b=3-1
a=7-4 are irrational numbers and are not in place. When a 0, there should be 4a+b f(x) (2- 3)a+bThere should be 4a+b=-3, (2-3)a+b=3-1
a=-1,b=1.Meets the question. In summary, a=-1, b=1
b) Function f(x)=4cos x+4sin x-3=4(cos x+sin x)-3=4-3=1Please take another look at the question.
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(1) Left = 2sina*cosa*sina cosa+cos2a*cosa sina sina+2sina*cosa
2sin^2a+(1-2sin^2a)*cosa/sina+2sina*cosa
2sin^2a+cosa/sina-2sina*cosa+2sina*cosa
2sin^2a+cosa/sina
There's something wrong with the question, and you're taking a good look at it.
2)=sin(-11/6)+f(11/6-1)-1=sin(-11/6)+f(5/6)-1
sin(-11/6)+f(5/6-1)-1-1=-sin(11/6)+f(-1/6)-2=-sin(11/6)-sin(1/6)-2=-2sin1cos(5/6)-2
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sin2a×tana=2sinacosa×sina/cosa=2sina²
Original = 2sina 2sina cosa + cos2a cota cos2a 1+2sina cosa + (1 2sin a) cota
cos2a 1+2sina cosa+cota 2sinacosa 2sin a cota is there a mistake f(x)=sin(x 1) 1(x>0).
Original formula = sin(-11 6) + sin(5 6) 1 2sin( 1 2)cos(4 3) 1
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The first question is divided into situations.
At 1,01, the increasing interval is k(pai)-(pai) 12, and the decreasing interval is k(pai)+5(pai) 12
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Two: Method one: known by tana=3, so, |sina|=3 10 * change sign 10, |cosa|=1 10 * change number 10
The answer is 1 Method 2: It is known from the debate book banquet tana=3, and the silver sin2a=9cos2a, that is, the manuscript -1 3sin2a+3cos2a=0
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The function f(x) is an even function f(x)=f(-x), and the sum difference product formula gives 2cos( +3)sin(2x)=0 because 0 so = 6
f(x)=2cos2x=1 cos2x=1/2x∈[-2x∈[-2π,2π]
x=±π6,±5π/6
For any m r, f(x) is maximized between [m,m+1] at least once, and once at the minimum.
The minimum positive period t<1 so 2 k<1,k>2 ,k n,k=7 minimum positive period t=2 7
The center ordinate of symmetry is 0
Let y=0, then 3cos(7x+4)=0
7x+π/4=nπ+π2(n∈z)
x=(nπ+π4)/7(n∈z)
So the center of symmetry ((n + 4) 7,0) (n z) I hope you can understand it, I think it is already more detailed.........
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The first way is to replace the root number 3 with 2*sin (80°-20°), and finally use the double angle formula to talk about it.
In the second way, tan(2) is obtained by tan(-1 2), tan by sin =3 5, 2), and finally tan(-2).
Only the method is provided with smart fiber, and the old wide touch is not counted.
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1、π=
So 2> -2>1
sin(π-2)=sin2
sinx is incrementing at (0, 2).
So sin2>sin1
sin3sin1>sin3
i.e. b>a>c
2. Let the radius of the circle corresponding to the fan be r
The center angle is the arc length of l
s=lr/2=4
Perimeter = ar + 2r = 10
where there is l=ar
then l+2r=10
Two-way standing. r(10-2r)=8
(r-1)(r-4)=0
r = 1 or 4 then l = 8 or 2
a = l r1 8 or 2
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