小升初应用题提优训练:多边形的面积(专项训练)-2025-2026学年六年级下册数学 苏教版

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2026年数学六年级下册苏教版小升初应用题提优训练:多边形的面积(典例精讲+易错题精练)

典例精讲

精讲1:分割法求多边形面积

如图是学校以“互联网”为主题的宣传版块示意图。(单位:dm)

(1)淘气计算出了这个示意图的面积,请在图①中画一画,表示他的解题思路。

6×5=30(dm2)

(5+10)×(12﹣6)÷2=45(dm2)

30+45=75(dm2)

(2)你能用另一种方法求出这个示意图的面积吗?先在图②中画一画,再算一算。

【参考答案】(1)解:
 

(2)解:page number 0

 

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10-5=5(dm)
12-6=6(dm)
6×5÷2+12×5
=15+60
=75(dm2)

【思路导航】(1)根据长×宽=长方形的面积,(上底+下底)×高÷2=梯形的面积,及淘气的解题过程可知他是把图形分成了一个长6dm、宽5dm的长方形和一个上底是5dm、下底是10dm、高是(12-6)dm的梯形,据此可以画图;
(2)观察图形可知可以把图形分成一个底是(12-6)dm、高是(10-5)dm的三角形和一个长是12dm、宽是5dm的长方形,如图,再根据:底×高÷2=三角形的面积,长×宽=长方形的面积,底×高÷2+长×宽=图形的面积,计算即可解答。

精讲2:组合图形面积的应用

为贯彻落实“五育并举”、立德树人的根本任务,学校开展了丰富多彩的“劳动教育”实践活动,在校园里开辟了一块菜地。菜地中有一个长11米、宽7米的长方形水池(如图),其余地方种了一些白菜,如果每平方米能收获13千克白菜,这块菜地一共可以收获多少千克的白菜?

【参考答案】解:如图:page number 1

 

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(11+18)×(15-7)÷2+18×7-11×7

=29×8÷2+126-77

=29×4+126-77

=116+126-77

=242-77

=165(平方米)

165×13=2145(千克)

答:这块菜地一共可以收获2145千克的白菜。

【思路导航】借助辅助线,如下图可知:种白菜的面积=梯形的面积+大长方形的面积-长方形水池的面积,根据梯形的面积=(长+宽)×高÷2,长方形的面积=长×宽,代入数值计算出种白菜的面积,然后再乘13千克即可。

 

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1.实验小学有一块劳动实践基地(如图),A地种白菜,B地种萝卜,C地种莴笋。种莴笋的面积是9m2,种白菜的面积是多少平方米?

2.学校为开展科技节“航模比赛”活动,绘制了比赛区域平面图。航模水池的底面是一个长11m,宽page number 2

 

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