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1) Diagram can be seen as 1 4, diagram can be seen as 2 4, diagram can be seen as 3 4, diagram can be seen as 4 4, diagram can be seen as 5 4, diagram can be seen as 6 4;
2) According to the law of (1), the graph n can be regarded as 4n, and the solution is solved according to the formula of summing the natural numbers: according to the figure in the problem, it can be:
The first body shape requires 1 4 = 4 pieces;
The second body shape requires 4+4=2 4=8 pieces;
The third body shape requires 4+4+4=3 4=12 pieces;
The fourth body shape requires 4+4+4+4=4 4=16 pieces;
The fifth body shape requires 4+4+4+4+4=5 4=20 pieces;
The sixth body shape requires 4+4+4+4+4+4=6 4=24 pieces;
The nth body shape needs 4+4+4+....+4=4n pieces How many pieces does it take to place the 20th square in this way?
The 20th body shape needs 4+4+4+....+4 = 4 * 20 = 80 pieces.
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Your first one is a point ...
From the second point onwards, the number is the point (n) on one side (n) minus the common point 4.
The first 1 (does not conform to the law below), the second 4=2 4 -4, and the third 8=3 4-4
The nth 4n-4
20th = 4 20-4 = 76
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Let me start with the first question, the first square needs 2 chess pieces for each side, the four sides are 2*4=8, and then subtract the four overlapping chess pieces to get 8-4=4, in the same way, the nth square needs n+1 chess pieces for each side, and the four sides are 4*(n+1), and then subtract 4, that is, 4*(n+1)-4=4n. If you don't believe it, bring in the second square and try it, it's 8...
I don't need to talk about the second question.
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1, n squares to 4n.
Each requires 80 pieces.
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Solution:1For example, the first one asks for 4 flags. The second is 8The third 12, the fourth 16The nth is 4n.
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It's simple: 4n (n is the first few graphs).
The second question is 4 20 = 80.
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How are you? We haven't been in touch for a long time, is everything okay.
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1. When A typed 500 8=4000 words, B typed 600 7=4200 words, that is, for every 4000 words A typed, B typed 200 words more than A; A typed two pages and typed 1000 words, so B wanted to catch up with A, and A typed (1000 200) 4000=20000 words, that is, 40 pages.
2.The ratio of the velocity of A, B and C is 100:(100-5):(100-10)=20:19:18
Therefore, when B reaches the end point, C can only run 100 * 18 19 = meters in the same time, so C still has meters at the end of the line.
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1.When A typed 500 8=4000 words, B typed 600 7=4200 words, that is, when A typed 4000 words, B typed 200 more words than A, then B typed 200 8=25 words more than A per page, so the number of words A and B to type is the same, then B needs to type 2*500=1000 words, because B typed 25 more words per page, then B has to type 1000 25=40 pages to be the same as A;
2.The ratio of the speed of B and C is (100-5) :(100-10) = 19::18, so when B reaches the end point, C can only run 100 * 18 19 = meters in the same time, so C still has meters to the end point.
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1. It's 10 pages, because A has already typed 1000 words, so B only needs to catch up with A's 1000 words, and B has 100 more words than A every time, so B only needs to write 10 pages, and it's the same!
2. Of course, it's 5 meters, because they all move in a straight line at a uniform speed!
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This is a kind of problem, which can be boiled down to physics, different speeds, different departure times, and the same ...... distanceI'll give you QQ to say it......
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MS is more difficult to calculate.
Let 2008x =2009y =2010z =k (2008)x= (2009)y= (2010)z= (k), let =a
That is, left=a x+a y+a z=a(1 x+1 y+1 z) writes the left form as (bk), i.e. (b) k)=a (b)=a(1 x+1 y+1 z).
So 1 x+1 y+1 z= (b).
This calculation is (2008 2009 2009 + 2007 2009 2010 + 2008 2008 2010) (2008 2009 2010)), the latter is incompetent and can not be simplified, but I remember that similar questions seem to be able to be turned into a very simple formula.
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Let 2008x = 2009y = 2010z = k
Respectively, it means that xyz will come out soon.
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In fact, replace the right side of the equation with a simple symbol, and then you can simply find x, y, z, and then select the common denominator as 2008*2009*2010 through the general divide, and the result will come out. I won't give the answer. Very simple.
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3*2008 3*2008 3*2009 3rd Root 2009 I wrote, not necessarily right.
If you want the process, turn on the voice.
Don't want to type...
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Solution: Change 2 to x=2y+1 and bring 1 to get :
y -10y+9=0=(y-1)(y-9) is solved: x=5 when y=1
y=9 x=19
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Multiply the formula by 2 to get 2x-4y-2=0, subtract this formula with the first formula, sort out and get y-10y+9=0, that is, (y-1)*(y-9)=0, y1=1 or y2=9, substituting the formula, solving x1=3 or x2=19
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