Answer :
The equation for the area of the wall can be written as [tex](10\times L)=10\times (L_T+ L_1+L_2+L_3+L_4)[/tex].
Given to us:
Todd and his friends are painting 5 equal sections of a wall. So,
total number of sections wall has = 5,
Height of the wall = 10 feet,
Also, we know;
area of rectangle = length x breadth,
area of wall = length x height,
So,
Area of wall = Area painted by Todd and his friends
height of the wall x Total length of the wall =
height of the wall x length of the wall painted by Todd
+ height of the wall x length of the wall painted by friend 1
+ height of the wall x length of the wall painted by friend 2
+ height of the wall x length of the wall painted by friend 3
+ height of the wall x length of the wall painted by friend 4
Therefore,
[tex](10\times L)=(10\times L_T)+(10\times L_1)+(10\times L_2)+(10\times L_3)+(10\times L_4)[/tex]
taking 10 as common,
[tex](10\times L)=10\times (L_T+ L_1+L_2+L_3+L_4)[/tex]
Hence, the equation for the area of the wall can be written as [tex](10\times L)=10\times (L_T+ L_1+L_2+L_3+L_4)[/tex].
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