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20 1 1 Shandong Mathematics
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20 1 1 National Unified Entrance Examination for Colleges and Universities (Shandong Volume)

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The branch of academic or vocational research.

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So in

Yes,

Therefore, dihedral angle A-BF-C is

20. Solution: (1) When?

At this time, it is not appropriate;

while

If, if and only if

When, in line with the meaning of the question;

while

At that time, it was irrelevant.

therefore

So the formula q=3,

therefore

(ii) Because

therefore

therefore

When n is an even number,

When n is an odd number,

All in all,

2 1. solution: (I) let the volume of the container be v,

Know from the meaning of the question

therefore

because

therefore

So the construction cost

therefore

(2) Derived from (1)

because

while

manufacture

therefore

(1) When

When,

therefore

Is the minimum point of the function y, and it is also the minimum point.

(2) When

that is

When,

while

Function monotonically decreases,

So r=2 is the minimum point of the function y,

All in all, when

When the construction cost is the lowest.

while

When the construction cost is the lowest.

22. (1) Solution: (1) Linear Time

When the slope of does not exist, p and q are symmetric about x,

therefore

because

On the ellipse,

therefore

because

therefore

Derived from ① and ②

now

(2) When a straight line

When the slope of exists, set a straight line.

The equation is

Know m from the meaning of the question

And replace it.

Have to

In ...

that is

…………(*)

and

therefore

Because point o points to a straight line

The distance is

therefore

and

arrange

And accord with that formula (*),

now

All in all,

The conclusion is valid.

(ii) solution 1;

(1) When a straight line

When the slope of exists,

Learn from (me)

therefore

(2) When a straight line

When the slope of exists, it can be known from (i)

therefore

therefore

, if and only if

When, the equal sign holds.

|OM| of ( 1)(2)? The maximum value of |PQ| is

Solution 2:

because

therefore

that is

The only possibility is that

Time equals sign holds.

therefore

|OM|? The maximum value of |PQ| is

(III) There are no three points D, E and G on ellipse C, so

Prove: Assumption exists

Derived from (i)

So d, e, g can only be used in

Choose three different points from these four points,

One of these three points must pass through the origin,

and

Contradictions,

Therefore, there are no three points d, e and g on ellipse C that satisfy the conditions.