Two cubes each of volume 27^3cm are joined end to end to form a solid. Find the surface area of resulting solid.
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Answers
Answer:
Volume of cube =27cm^3. (given)
Let a cm be the length of each side of the cube.
We know, volume of cube =(side)^3
cubic units
=> 27=a^3
or a=3 cm
When two cubes are joined cuboid is formed.
Find dimensions cuboid.
Length = l = 2a=2×3 cm=6 cm.
Breadth =b =a=3 cm
height =h =a=3 cm
Now,
Surface area of cuboid =2(lb+bh+lh)
=2(6×3+3×3+6×3)
=2(18+9+18)
=90
Surface area of resulting cuboid is 90 cm^2.
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Answer:
Step-by-step explanation:
Image result for Two cubes each of volume 27^3 cm are joined end to end to form a solid. Find the surface area of resulting solid.
It is given that the volume of each cube is 27 cm3. When two cubes are joined end-to-end, the solid obtained is a cuboid whose length, breadth and height are 6 cm, 3 cm and 3 cm respectively. Thus, the surface area of the resulting cuboid is 90 cm2.