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nerdywolf2003
31.07.2019 •
Mathematics
How many different ways can five dolls be arranged? 13 12 120 150
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Ответ:
We are given
total number of dolls =5
and there are five spaces only to be arranged in
In first space:
Any five dolls can be put in
so, number of ways of putting dolls in first space is 5
In Second space:
One doll is already put in first space
so, only four dolls can be put in
so, number of ways of putting dolls in second space is 4
In Third space:
One doll is already put in second space
so, only three dolls can be put in
so, number of ways of putting dolls in third space is 3
In Fourth space:
One doll is already put in third space
so, only two dolls can be put in
so, number of ways of putting dolls in fourth space is 2
In Fifth space:
One doll is already put in fourth space
so, only one dolls can be put in
so, number of ways of putting dolls in fifth space is 1
so, total number of ways five dolls can be arranged
Ответ:
f(x) = 0.7(6)x = f(x) = 0.7(6)^x, and g(x) = 0.7(6)–x= g(x) = 0.7(6)^-x=1/0.7(6)^x
so
g(x) =1/0.7(6)^x=1 /f(x)
the relationship between f and g are g(x) =1 /f(x) or g(x) . f(x) = 1