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Does surface area increase or decrease as particles get smaller? - Answers

Increase!!!!77 As an example. Take a block of butter. 'Butter' because it weill cut easily. As sold, it will have six faces of say 2 x 3 x 6 = So surface area is 2[(2 x 3) + (3x6) +( 2 x 6)] = 2[6 + 18 + 12] = 72 unuts^2 Now cut the block into two equal sized blocks . Each block will have 2 x 3 x 3 dimensions. 2[(2 x 3) + (3x3) +( 2 x 3 )] = 2[6 + 9 + 9] = 48 unuts^2 However there are two blocks so 48 ubits^2 + 48 units^2 = 96 units^2 Hence One block : 2 blocks :: 72 units^32 : 96 units^2 So surface area has increased.



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Does surface area increase or decrease as particles get smaller? - Answers

https://math.answers.com/math-and-arithmetic/Does_surface_area_increase_or_decrease_as_particles_get_smaller

Increase!!!!77 As an example. Take a block of butter. 'Butter' because it weill cut easily. As sold, it will have six faces of say 2 x 3 x 6 = So surface area is 2[(2 x 3) + (3x6) +( 2 x 6)] = 2[6 + 18 + 12] = 72 unuts^2 Now cut the block into two equal sized blocks . Each block will have 2 x 3 x 3 dimensions. 2[(2 x 3) + (3x3) +( 2 x 3 )] = 2[6 + 9 + 9] = 48 unuts^2 However there are two blocks so 48 ubits^2 + 48 units^2 = 96 units^2 Hence One block : 2 blocks :: 72 units^32 : 96 units^2 So surface area has increased.



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https://math.answers.com/math-and-arithmetic/Does_surface_area_increase_or_decrease_as_particles_get_smaller

Does surface area increase or decrease as particles get smaller? - Answers

Increase!!!!77 As an example. Take a block of butter. 'Butter' because it weill cut easily. As sold, it will have six faces of say 2 x 3 x 6 = So surface area is 2[(2 x 3) + (3x6) +( 2 x 6)] = 2[6 + 18 + 12] = 72 unuts^2 Now cut the block into two equal sized blocks . Each block will have 2 x 3 x 3 dimensions. 2[(2 x 3) + (3x3) +( 2 x 3 )] = 2[6 + 9 + 9] = 48 unuts^2 However there are two blocks so 48 ubits^2 + 48 units^2 = 96 units^2 Hence One block : 2 blocks :: 72 units^32 : 96 units^2 So surface area has increased.

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      Increase!!!!77 As an example. Take a block of butter. 'Butter' because it weill cut easily. As sold, it will have six faces of say 2 x 3 x 6 = So surface area is 2[(2 x 3) + (3x6) +( 2 x 6)] = 2[6 + 18 + 12] = 72 unuts^2 Now cut the block into two equal sized blocks . Each block will have 2 x 3 x 3 dimensions. 2[(2 x 3) + (3x3) +( 2 x 3 )] = 2[6 + 9 + 9] = 48 unuts^2 However there are two blocks so 48 ubits^2 + 48 units^2 = 96 units^2 Hence One block : 2 blocks :: 72 units^32 : 96 units^2 So surface area has increased.

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