how does the surface area of cube is changed if it's edge is doubled
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Answer:
Now it is given that the edge of the cube is doubled. So now the edge of the cube becomes 2a. So the new surface area (S. A1) of the cube is =6(2a)2=6(4a2)=24a2 sq.
Step-by-step explanation:
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Answer the are will be reduced by 1/4 times
Step-by-step explanation:
we know that total surface area of cube = 6*(a^2)
therefore if the edge is halved
then the surface area= 6*(a/2)^2
= 6*[(a^2)/4]
=6*(a^2)*1/4 (or) [6*(a^2)]/4
therefor the area is reduced by 0ne by four times
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