题目内容

a
b
=
c
d
=
e
f
=
g
h
=3,则
a+c+e+g
b+d+f+h
=
 
.若
m
n
=
2
3
,则
m+n
n
=
 
分析:用b,d,f,h表示a,c,e,g,然后代入求值,用n表示m,代入求出值.
解答:解:∵
a
b
=
c
d
=
e
f
=
g
h
=3,
∴a=3b,c=3d,e=3f,g=3h,
a+c+e+g
b+d+f+h
=
3b+3d+3f+3h
b+d+f+h
=3.
m
n
=
2
3

∴m=
2
3
n,
m+n
n
=
2
3
n+n
n
=
5
3

故答案为:3,
5
3
点评:本题是基础题,考查了比例的基本性质,比较简单.
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