Well, if radius is steadily decreasing, is change in volume decreasing constantly.
I know in my work, since there is a variable t, volume would not change at a constant rate. But am I thinking about it correctly?
1
Expert's answer
2011-10-13T12:42:57-0400
Let's assume that a and b are greater than zero. As you noted, dV/dt = 4a(pi)(at + b)^2. It's greater than zero anyway. So, V would increase while increasing t. Let's get d(dV/dt)/dt: d(dV/dt)/dt = 8(a^2)(pi)(at+b). It's also greater then zero, so, dV/dt would increase while increasing t, similarly.
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