When the side length of a cube is increased, the surface area increases at a different rate compared to the volume. The surface area of a cube is given by (6a^2) and the volume by (a^3), where (a) is the length of a side. As the side length increases, the surface area-to-volume ratio decreases, meaning that larger cubes have a lower ratio compared to smaller cubes. This reflects that while more surface area is created, the volume increases even more significantly.
Lava
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3 timesJohn 13:1414 If I then, your Lord and Master, have washed your feet; ye also ought to wash one another's feet.Genesis 19:22 And he said, Behold now, my lords, turn in, I pray you, into your servant's house, and tarry all night, and wash your feet, and ye shall rise up early, and go on your ways. And they said, Nay; but we will abide in the street all night.Genesis 18:44 Let a little water, I pray you, be fetched, and wash your feet, and rest yourselves under the tree: