Ba đội máy cày làm việc trên cánh đồng giống nhau. Đội I hoàn thành công việc trong 4 ngày, đội II trong 6 ngày, đội III trong 5 ngày. Biết rằng đội III có ít hơn đội I là 3 máy. Hỏi mỗi đội có bao nhiêu máy? (Giả thiết năng suất mỗi máy như nhau và mỗi ngày làm cùng một thời gian)làm bằng rút về đơn vị
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![](https://rs.olm.vn/images/avt/0.png?1311)
goi so may cua ba doi I,II,III Lan luot la x1;x2;x3
ta co :x3-x1=2(máy)
vi so may va so ngay ti le ngich vs nhau
ta co:x1*10=x2*6=x3*9
ap dung t/c cua day ti so = nhau
ta co x1*10=x2*6=x3*9
x1:1/10=x2:1/6=x3:1/9
x1/1/10=x2/1/6=x3/1/9=x3-x1/1/9-1/10=2/1/90=180
suy ra x1/1/10=180suy ra x1=180*1/10=18
suy ra x2/1/6=180suy ra x2=180*1/6=30
suy ra x3/1/19 suy ra x3=180*1/9=20
vay ba doi I,II,III CO SO MAY LAN LUOT LA 18;30;20
![](https://rs.olm.vn/images/avt/0.png?1311)
Gọi x;y;z lần lượt là số máy của 3 đội.Vì số máy và số ngày hoàn thành là 2 đại lượn tỉ lệ nghịch
=> 10x=4y=6z
=>\(\frac{x}{\frac{1}{10}}=\frac{y}{\frac{1}{4}}=\frac{z}{\frac{1}{6}}=\frac{z-x}{\frac{1}{6}-\frac{1}{10}}=\frac{4}{\frac{1}{15}}=60\)
=> x= \(60.\frac{1}{10}\)=6
=> y= \(60.\frac{1}{4}\)=15
=> z= 6+4=10
Vậy đội 1 có 6 máy đội 2 có 15 máy và đội 3 có 10 máy
gọi số máy 3 đội lần lượt là x;y;z
theo đề ta có: x-y = 2
vì số máy và số ngày là 2 đại lượng tỉ lệ ngịch nên: 4x = 6y = 8z
=> \(\frac{x}{\frac{1}{4}}=\frac{y}{\frac{1}{6}}=\frac{z}{\frac{1}{8}}\)
áp dụng t/c dãy TSBN ta có: \(\frac{x}{\frac{1}{4}}=\frac{y}{\frac{1}{6}}=\frac{z}{\frac{1}{8}}=\frac{x-y}{\frac{1}{4}-\frac{1}{6}}=\frac{2}{\frac{1}{12}}=24\)
=> \(\frac{x}{\frac{1}{4}}=24=>x=6\)
\(\frac{y}{\frac{1}{6}}=24=>y=4\)
\(\frac{z}{\frac{1}{8}}=24=>z=3\)
Đ/s: đội I : 6 máy
đội II: 4 máy
đội III: 3 máy
duyệt đi
![](https://rs.olm.vn/images/avt/0.png?1311)
Vì thời gian cày của đội a =16:6 =5/3(đội b).
=>Vận tốc cày cũng như số máy cày của đội a =3/5 đội b.
Mà tổng sioos máy của 2 đội là 16.
=>Đội a có 6 máy đội b có 10 máy.
Đội c có số máy là:
10:(6/4)=15(MÁY)
Đáp số:.......
![](https://rs.olm.vn/images/avt/0.png?1311)
Gọi số máy của đội 1 là a ; số máy của đội 2 là b ; số máy của đội 3 là c \(\left(a;b;c\inℕ^∗\right)\)
Vì số máy cày và số ngày làm là 2 đại lượng tỉ lệ nghịch
Ta có : 10a =4b = 8c
=> 5a = 2b = 4c
=> \(\frac{5a}{20}=\frac{2b}{20}=\frac{4c}{20}\)
=> \(\frac{a}{4}=\frac{b}{10}=\frac{c}{5}\)
Lại có a + c = 18
Áp dụng tính chất dãy tỉ số bằng nhau ta có :
\(\frac{a}{4}=\frac{b}{10}=\frac{c}{5}=\frac{a+c}{4+5}=\frac{18}{9}=2\)
=> a = 8 ; b = 20 ; c = 10 (tm)
Vậy số máy của đội 1 là 8 máy ; số máy của đội 2 là 20 máy ; số máy của đội 3 là 10 máy
VÌ THỜI GIAN CÀY CỦA ĐỘI A= 18:4=9/2(ĐỘI B)
=>VẬN TỐC CÀY CŨNG NHƯ SỐ MÁY CÀY CỦA ĐỘI A LÀ 2/9 ĐỘI B
MÀ TỔNG SỐ MÁY CÀY CỦA 2 ĐỘI A VÀ B LÀ 18 MÁY
=>ĐỘI A CÓ 8 MÁY,ĐỘI B CÓ 10 MÁY
SỐ MÁY ĐỘI C CÓ LÀ:10 * 10/4=25 MÁY
Đ/S:............
![](https://rs.olm.vn/images/avt/0.png?1311)
Gọi số máy cày của ba đội là a,b,c
Mà đội I hoàn thành công việc trong 6 ngày, đội II hoàn thành công việc trong 4 ngày, đội III hoàn thành công việc trong 10 ngày.
Suy ra\(\frac{a}{6}=\frac{b}{4}=\frac{c}{10}\) (b-c=9)
Áp dụng tích chất dãy tỉ số bằng nhau ta có
\(\frac{a}{6}=\frac{b}{4}=\frac{c}{10}\)=\(\frac{b-c}{4-10}=\frac{9}{-6}\)
Vậy sai đề
![](https://rs.olm.vn/images/avt/0.png?1311)
Gọi số máy của 3 đội lần lượt là a,b,c (máy) (a,b,c\(\in\)N*)
Do cùng khối lượng công việc và năng suất các máy như nhau nên số ngày và số máy là 2 đại lượng tỉ lệ nghịch.
Áp dụng tính chất 2 đại lượng tỉ lệ nghịch, ta có:
3a=5b=6c\(\Rightarrow\)\(\frac{a}{10}=\frac{b}{6}=\frac{c}{5}^{\left(1\right)}\)
Lại có: a+b+c=21\(^{\left(2\right)}\)
Từ (1) và (2), áp dụng tính chất dãy tỉ số bằng nhau, ta có:
\(\frac{a}{10}=\frac{b}{6}=\frac{c}{5}=\frac{a+b+c}{10+6+5}=\frac{21}{21}=1\)
Do đó:
\(\frac{a}{10}=1\Rightarrow a=10\)(thỏa mãn)
\(\frac{b}{6}=1\Rightarrow b=6\)(thỏa mãn)
\(\frac{c}{5}=1\Rightarrow c=5\)(thỏa mãn)
Vậy.....
Mk k chắc đâu nha, tại vì lp 6 ms hc tới N số tự nhiên!
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)
Cop mạng mà cũng cop sai =))
Bạn đọc lại cái đề bài cái coi =))