two cubes of side 4cm are fixed together find the total surface area of the new solid formed
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Solution :-
When the two cubes are fixed together, the resulting solid is a cuboid.
Length of the cuboid, = 2 × edge of the cube = 2*4 = 8 cm
Breadth of the cube = 1 × edge of the cube = 4 cm
Height of the cube = 1 × edge of the cube = 4 cm
Total surface area of the cuboid = 2*(LB + BL + LH)
⇒ 2*(8*4 + 4*4 + 4*8)
⇒ 2*(32 + 16 + 32)
⇒ 2*80
⇒ 160 sq cm
So, the total surface area of the cuboid is 160 sq cm
Answer.
When the two cubes are fixed together, the resulting solid is a cuboid.
Length of the cuboid, = 2 × edge of the cube = 2*4 = 8 cm
Breadth of the cube = 1 × edge of the cube = 4 cm
Height of the cube = 1 × edge of the cube = 4 cm
Total surface area of the cuboid = 2*(LB + BL + LH)
⇒ 2*(8*4 + 4*4 + 4*8)
⇒ 2*(32 + 16 + 32)
⇒ 2*80
⇒ 160 sq cm
So, the total surface area of the cuboid is 160 sq cm
Answer.
Answered by
342
: Two cubes of 4 cm are fixed together.
So, the new solid formed is cuboid
length of the cuboid = 4 + 4 = 8cm
breadth of the cuboid = 4 cm
height of the cuboid = 4 cm
,
Total surface area of cuboid = 2(lb+bh+lh) unit²
= 2( 8×4 + 4×4 + 8×4 ) cm²
= 2 ( 32 + 16 + 32 ) cm²
= 2 × 80 cm²
= 160 cm²
Hence, the total surface area of the new solid formed (cuboid) is 160 cm².
So, the new solid formed is cuboid
length of the cuboid = 4 + 4 = 8cm
breadth of the cuboid = 4 cm
height of the cuboid = 4 cm
,
Total surface area of cuboid = 2(lb+bh+lh) unit²
= 2( 8×4 + 4×4 + 8×4 ) cm²
= 2 ( 32 + 16 + 32 ) cm²
= 2 × 80 cm²
= 160 cm²
Hence, the total surface area of the new solid formed (cuboid) is 160 cm².
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