Tính diện tích hình thang có hiệu độ dài của hai đáy bằng 60 dm; biết đáy lớn bằng 120% đáy bé, đáy bé hơn chiều cao 1,4 dm.
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a)Đổi 60cm=6dm
S hình thang là:
\(\frac{\left(4,5+6\right)\cdot8}{2}=42\left(dm^2\right)\)
b)Đổi 4,1 dm=41cm
Chiều cao hình thang là:
(41+23):2=32(cm)
S hình thang là:
\(\frac{\left(41+23\right)\cdot32}{2}=1024\left(cm^2\right)\)
đ/s
a. Đổi 60 cm = 6 dm
Diện tích hình thang đó là:
(4,5+6) : 2 = 5,25 (dm2)
b. Đổi 4,1 dm = 41 cm
Chiều cao hình thang là:
(23+41) : 2= 32 (cm)
Diện tích hình thang là:
(23+41) x 32 : 2 = 1024 (cm2)
Đáp số: a, 5,25 dm2.
b, 1024 cm2.
Nhìn vào hình vẽ ta thấy phần diện tích tăng thêm là một hình tam giác có diện tích là 20dm2 , đáy là 4dm và chiều cao là chiều cao hình thang .
Suy ra chiều cao diện tích tăng thêm (hoặc diện tích hình thang) là :
\(\frac{20.2}{4}=10\)( dm )
Tổng độ dài hai đáy hình thang vuông là :
\(\frac{85.2}{10}=17\)( dm )
Đáy bé hình thang vuông là :
( 17 - 3 ) : 2 = 7 ( dm )
Đáy lớn hình thang vuông là :
17 - 7 = 10 ( dm )
Hiệu độ dài hai đáy bằng 60 dm; đáy lớn bằng 120% đáy bé. Vậy hiệu chiếm 20%.
Đáy bé là: 60:20x100=300(dm)= 30(m)
Đổi: 60dm= 3m
Đáy lớn là: 30+6=36(m)
Chiều cao là: 30-1,4= 28,6(m)
Diện tích hình thang là: (36+30)x28,6:2= 943,8(m2)
Đáp số: 943,8m2
Tổng 2 đáy là:
60 x 2 : 5 = 24 (m)
Đáy lớn là:
(24 + 4) : 2 = 14 (m)
Đáy bé là:
24 - 14 = 10 (m)
Đáp số: Đáy lớn: 14 m
Đáy bé: 10 m
Tổng của 2 đáy là
60 : 5 " 2 = 24 m
Đáy bé là
{ 24 - 4 } : 2 = 10 m
Đáy lớn là
24 - 10 = 14 m
Đổi 120%=6/5
=> đáy lớn=6/5 đáy bé
Hiệu số phần bằng nhau là:
6-5=1 phần
Đáy bé hình thang là:
60:1.5=300 (dm)
Đáy lớn hình thang là:
60:1.6=360 (dm)
Chiều cao hình thang là:
300-1,4=298,6 (dm)
Diện tích hình thang là:
(300+360).298,6:2=98 538 (dm2)
Đ s:
Tham khảo:
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)
khó thế