On each side of a unit square,an equilateral triangle of side length 1 is constructed.On each new side of each equilateral triangle,another equilateral triangle of side length 1 is constructed.The interiors of the square and the 12 triangles have no

来源:学生作业帮助网 编辑:作业帮 时间:2024/07/11 14:20:40
On each side of a unit square,an equilateral triangle of side length 1 is constructed.On each new side of each equilateral triangle,another equilateral triangle of side length 1 is constructed.The interiors of the square and the 12 triangles have no
xU]SW+gI jIzיHgz9{mq%6TMi IFuĦ1`DK,\/=t"evy8F3j`9 U!HO rj"c*ć;S$YFfVZ24ђf j Y 3M}VL{ul)wRR5R@KaMq̠(RV2: t&|BL4$2L4Mu| 􃤮;{&V5MsR1 dIRUGRDzt,g??J5w{Rj=ꄞ$ 805ػZ>Tlyn7-uԟ} 4`{dd>T !"~%3$ur[{g='mӳֳ9z}9oYrg{޶kѝ;hXl5wG |qn5Y96>XaK^3NirTn4;v @tb⬞+>i5O;kvp,A`0w7j-B\u:g5Zࣳ'UًelJb: z%ŸЍSzT&kT]"@!@]5ްӉsY߄Z ;юI$a _MI_=<62~RHn aU s&*XOnE[X 7Ԥ6Me YT#bBVd%bY p$! `% P( /3 Q.aK##1Q D4"G@, #JPo \_5x;r??3?dm)f'VNl!ڛv}`? >G͖~V9 9`eॻm5KaS4:6*hs\t,8ggV:GM@ *Kmх_y!$Ϫ 5pk t;/>Zmz p~OY!CvՓWp

On each side of a unit square,an equilateral triangle of side length 1 is constructed.On each new side of each equilateral triangle,another equilateral triangle of side length 1 is constructed.The interiors of the square and the 12 triangles have no
On each side of a unit square,an equilateral triangle of side length 1 is constructed.On each new side of each equilateral triangle,another equilateral triangle of side length 1 is constructed.The interiors of the square and the 12 triangles have no points in common.Let R be the smallest convex polygon that contains R.What is the area of the region that is inside S but outside
A 1/4 B √2/4 C 1 D√3 E 2√3
Let R be the region formed by the union of the square and all the triangles,and let S be the smallest convex polygon that contains R.

On each side of a unit square,an equilateral triangle of side length 1 is constructed.On each new side of each equilateral triangle,another equilateral triangle of side length 1 is constructed.The interiors of the square and the 12 triangles have no

where is the S?

Let R be the smallest convex polygon that contains R? 

~~~~~~~~~

选b:

理由,在等边三角形的外围在做等边三角形时,有两种状态,如图中所标1,2两种状态,像搭积木那样考证,只有如图所示的多边形面积S最小,因为除去正方形及12个三角形的面积之外,只多余了一个等边三角形的面积,其余的放法怎么都会使得多边形的面积除去固定值之外,比一个三角形的面积多.所以,本题所求的面积:S之内,R之外的面积是一个等边三角形的面积:B

按这个题的叙述。。。选项里没有我作出的答案。。。 你看看题哪里是不是搞错了。。。。? 我想了好久啊。。。。。、 可能我木有做对 但是交流一下或许可以对你提供帮助。。。。
呃 你改了。。。
但是我还是没有作出选项里的答案来。。。。 我算的是3-√3...

全部展开

按这个题的叙述。。。选项里没有我作出的答案。。。 你看看题哪里是不是搞错了。。。。? 我想了好久啊。。。。。、 可能我木有做对 但是交流一下或许可以对你提供帮助。。。。
呃 你改了。。。
但是我还是没有作出选项里的答案来。。。。 我算的是3-√3

收起