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Move to the left with a 2-2a+1>0
a-1) 2>0, because a>1, the inequality is constant.
The left side a*3+1=(a+1)(a 2-a+1), the right a 2+a=a(a+1), move the term to the left.
a+1)(a 2-2a+1)=(a+1)(a-1) 2, because a>1, the inequality is constant.
Moving to the left has a 3(a-1) + a(a-1) = a(a-1) (a 2+1), and since a > 1, the inequality is constant.
Because a>1, it is sufficient to examine whether the inequality A 4+1>A 3+A 2 holds.
Moving to the left has a 3(a-1)-(a+1)(a-1) = (a-1) (a 3-a-1).
Take a = have a 3-a-1<0, the inequality does not hold.
In summary, the answer is 1,2,3
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This kind of question is generally simpler with the assignment method. Algebra a minimum integer 2, as long as one does not conform to the equation, it is not constant. However, in order to insure more generations of 10, I guess it's okay to have a lot in my heart.
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a-1) =a -2a+1>0 then a +1>2a (1) is correct.
a -a +1-a = a (a-1)-(a-1) = (a-1)(a -1)> 0 a +1>a +a (2) correct.
a) a +a -a=a ( a-1)+a(a-1)=(a-1)(a +a)>0 (3) Correct.
a^5-a^4+a-a³=a^4(a-1)+a(1-a²)=(a-1)(a^4-a-1)=(a-1)[(a²+1)(a²-1)-a)
a-1)(a +1-a)=(a-1)[a(a-1)+1]>0 When a>2, correct, when 1 chooses (1)(2)(3).
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Knowing that f(x+8) is an even function, then f(x) is an even function after translating 8 units to the left, according to the nature of the even function, let g(x) = f(x+8), then g(x) is an even function, then.
g(-x)=f(-x+8)
Because g(-x) = g(x).
So f(8-x)=f(8+x).
Therefore, the axis of symmetry of f(x) is x=8, because f(x) is a subtraction function at x 8, so x 8 is an increasing function, and the function at f(8) has a maximum value, and the farther away from 8 is the value of the function that compares the size of the two sides, the smaller the value of the function, so that it is easy to compare.
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Monotonically incremental. Let x2 x1 0, then x2 0, x1 0, x2-x1 0.
f(x2)-f(x1) x2- x1 ( x2+ x1) (x2-x1) 0, i.e. f(x2) f(x1).
So f(x) is an increment on [0,+.
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<> can't see the trembling finch understands, you can ask me about the cave things in the morning.
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If there are x stations, then each station must have a ticket to any other station, that is, each station must have (x-1) kind of ticket. Huai state file.
So, x(x-1) = 132
x²-x-132=0
x-12)(x+11)=0
x = 12 or -11 (rounded).
So, 132 kinds. Repent.
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<> ginseng trapped things, Huai Kao, cover the ant thoughts.
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I only saw the first question ......f(
Since the period of f(x) Zhouqing is 4, because the source of this x [6,7] also satisfies f(x) =x, so f( =
I don't think I have enough words.
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Are there two words that are not illuminated?
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The latter one is not used, and it is estimated that even functions and periods can be used.
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Solution: Let the equation for the circumscribed circle of the triangle AOB be (x-a) 2+(y-b) 2=r 2
From the meaning of the title, (4-a) 2+b 2=r 2
a^2+(3-b)^2=r^2
a^2+b^2=r^2
The solution is composed of the above three equations, and the system of equations is a=2, b=3, 2, r=19 4, so the equation for the triangle AOB circumscribed circle is (x-2) 2+(y-3 2) 2=19 4
1) CD AM CB AN CDA= ABC AC BISECTED MAN DAC= CAN=120° 2=60° AC=AC, SO ACD ACB AD=AB In rt adc, c=30° then AC=2AD and AD=AB, so AC=AD+AD=AD+AB (2) Do ce am CF an from (1) to get ace ACF then CE=CF......dac= caf=60° because e= f=90°......adc+∠cde=180° ∠adc+∠abc=180° ∴cde=∠abc……3 Ced CFB dc=bc from 1 2 3 Conclusion 1 is established AE=AC 2 in CEA, then AD=AE-DE=AC 2 - DE In the same way, AB=AF+FB=AC2 + BF is obtained from CED CFB BF=DE AD+AB=AC 2 +AC 2=AC Conclusion 2 is true, I played for half an hour, I was tired, and I did it myself.
Knowing the complex number z=x+yi, and z-2 = 3, the point z(x,y) satisfies (x-2) +y =3, and the slope of the line connecting the point and the origin on the circumference. >>>More
1. When the electric key is broken, only R2 is connected in series with R1, at this time the power of R2 is 4W, R1 = 3 ohms (given the topic), we can equate R1 to resistance, that is, the current internal resistance R'= 4 ohms, according to Ohm's law for closed circuits, e=u+ir'p=ui again >>>More
d [x] here is rounded, so [x] has nothing to do with it.
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<> dear, if you are satisfied with the answer, let's do it!! Thank you.