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Big brother, you don't have this picture, how do you see it, please take a photo.
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I don't figure out what you want me to do.
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Let the same percentage of growth be x
then there is the first year: 200
Second year: 200 (1 x).
Year 3: 200 (1+x) 2
A total of 1,400 trees were planted in three years, so there is.
200 200(1 x) 200(1+x) 2=1400 Simplification: x 2 3x-4 0
x+4)(x-1)=0
Because x>0, x1 100
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Set to x200+200(1+x)+200(1+x)(1+x)=1400 simplification. x2+3x-4=0
x-1)*(x+4)=0
The solution is x=1, so this percentage is 100%.
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I'll give you the answer at half past ten, I'm in trouble right now.
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2.Put the cuboid, the shortest straight line between two points, take the paper and fold one, you immediately know, ha.
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For the first question, you use geometric congruence proof: But if you use your formula, x=8 is a wrong solution! The Pythagorean theorem gets 25!
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It's not x +(8 x-3).
Primitive Filial Piety = x-3 + (8 x-3) + 3 T = x-3, Primitive = T + 8 T + 3 2 times the root number (t times 8 t) Clear then + 3 = 4 times the root number 2 + 3
The minimum value is 4 times the root of the shed number 2 + 3
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The original formula is x+8 (x-3) No, if it's not So's, you don't need to look at the following.
Let t=x-3, t>0 original = 3 + t + 8 tt + 8 t> = 2 * root number (t*8 t) = 4 root number under 2 original minimum value 3 + 4 root crack cherry number under 2
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Solution: (1) p(x,0), let c(x,y). Using the two-point formula, the equation for the straight line AB is y=(-3 4)(x-4)=3(1-x 4), that is, the length of pc=y=3(1-x4), where x(0,4).
2) CD AB, according to the relationship between CD and AB slope, there is KCD=4 3. Let d(0,y0) then [y0-3(1-x 4)](0-x)=4 3. ∴y0=3(1-x/4)-4x/3。
The formula for the area of a triangle represented by vertex coordinates has the absolute value of s pcd=(1 2)丨x,y,1 x,0,1 0,y0,1丨. ∴s△pcd=(1/2)x(3-3x/4)。and s pcd = (2 3) (3 x 4) (3-3x 4) (2 3) [(3-3x 4+3x 4) 2] 2=3 2.
That is, when 3-3x 4=3x 4 and x=2, the maximum value is 3 2. (3) Analyze the slope of straight line PC, CD and PD, and make PCD RT, only when D and O coincide. ∴(3-3x/4)/x=4/3,x=36/25。
4) Overlap along PD, point C can only fall on the Y axis, let the drop point of point C be E, then PE=pc=Y, by the Pythagorean theorem, OE 2=PE 2-OP 2=(3-3X 4) 2-X 2=(3-7X 4)(3+X 4)>0, consider X (0,4), 0
Set up Xiao Wang ****x yuan.
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