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Oh, dude, so like, you know how in differential calculus you can find the rate of change of a function, right? Well, in this case, you'd calculate the derivative of the creep strain function with respect to time to get the creep strain rate. It's like finding out how fast your patience is running out while waiting in line at the DMV.
the tomatoes GREW at a steady rate.
The tomatoes grew at a steady rate.
No. Slump is "faster" but still at a very slow rate
Average Transient Rate