Write an integral in the form A = S f(s) ds such that A expresses the change in the area of the surface of a cube when its side length, s, increases from 5 units to 12 units. Evaluate the integral to find the change in surface area. b a = 5 b= 12 f(s) = Change in surface area = 714

Advanced Engineering Mathematics
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Chapter2: Second-order Linear Odes
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[.
f(s) ds such that A expresses the change in the area of the surface of a cube when its side length, s,
increases from 5 units to 12 units. Evaluate the integral to find the change in surface area.
Write an integral in the form A =
a = 5
b= 12
f(s) =
Change in surface area = 714
Transcribed Image Text:[. f(s) ds such that A expresses the change in the area of the surface of a cube when its side length, s, increases from 5 units to 12 units. Evaluate the integral to find the change in surface area. Write an integral in the form A = a = 5 b= 12 f(s) = Change in surface area = 714
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