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Solution: Let x + y = 3, let x = 3cos, y = 3sin let k = y (x+2).
kx+2k-y=0
3kcosα-√3sinα=-2k
3sinα-√3kcosα=2k
( 3) +3k) ]sin( -=2k,(where, tan =k)
3+3k²)sin(α-=2k
sin(α-=2k/√(3+3k²)
1≤sin(α-1
sin²(α1
4k²/(3+3k²)≤1
3k²+3≥4k²
k²≤3√3≤k≤√3
The maximum value of y (x+2) is 3 and the minimum value is -3
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3.Let the minimum inner angle be x
x+2x+2x-20=180
x=40°4.A=90- B=90-35=55°Qingwei Cruises ACD=90- A=90-55=35°
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Let the minimum inner angle of the summoner be x, the maximum inner angle of the chain concealment is 2x, and the final inner angle is 2x-20, and the equation x plus 2x plus 2x-20 is equal to 180 to calculate x
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Let the profit of daily purchase of x copies be y
When x<200
The profit is (*30 = 24x.)
When 200 < = x < = 300
20-day profit (
10-day profit 【(
So the profit for a month is a total of 3200 + 8x when x>300
20-day profit (
10-day profit 【(
So, the profit of a month is 12800 -24x, draw the piecewise function image in the coordinate system, find the vertex is the highest profit, and the x value corresponding to the vertex is the number of copies to be entered.
x=300 300 per day, the maximum profit is 5600 yuan.
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Buy 300 copies a day.
Their biggest profit in a month is:
5600 (yuan).
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Solution, the newspaper that cannot be sold loses yuan per copy. Compare with the sold copy to pay a dollar per copy, order x copies, 200 x 300
Profit ==24x-16x+3200
3200+8x
When x=300, the profit is the largest, and the profit = 3200 + 300 8 = 5600 yuan.
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Set x servings per day, x between 200-300.
Profit = simplified to 8x + 3200, to maximize profit, it is x maximum, x = 300
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3 and 3 4x3 2) x (5 and 2 3x1).
Root number handicap 7 - root number noisy 3) x (root number 7 + root number 3)] x [(root number 7 - root number 3) x (root number 7 + root number 3)],
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