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https://familydoctor.org/brat-diet-recovering-from-an-upset-stomach/
The BRAT diet doesn’t provide all the nutrients of a healthy diet. You should be able to start eating a more regular diet, including fruits and vegetables, within about 24 to 48 hours after vomiting or having diarrhea.
https://pubmed.ncbi.nlm.nih.gov/31067369/
Background: The time to initiate intravenous thrombolysis for acute ischemic stroke is generally limited to within 4.5 hours after the onset of symptoms. Some trials have suggested that the treatment window may be extended in patients who are shown to have ischemic but …
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https://www.youtube.com/watch?v=ygTZZpVkmKg
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https://secure-media.collegeboard.org/digitalServices/pdf/ap/ap16_calculus_ab_q1.pdf
t hours. They were also given a function R that models the rate, in liters per hour, at which water is removed from the tank. W is defined as an exponential function on the interval 08, t and R is differentiable and decreasing on 08. t Selected values of R t are given in a table. The amount of water in the tank, in liters, at time t 0 is given.
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https://secure-media.collegeboard.org/apc/ap09_calculus_ab_q2.pdf
R()tt t=−1380 67523 for 0 2≤≤t hours; R()t is measured in people per hour. No one is in the auditorium at time t = 0, when the doors open. The doors close and the concert begins at time t = 2. (a) How many people are in the auditorium when the concert begins? (b) Find the time when the rate at which people enter the auditorium is a maximum.
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https://openstax.org/books/prealgebra-2e/pages/9-7-solve-a-formula-for-a-specific-variable
r. We can get a formula like this by solving the formula. d = r t. d = r t for. t. t. To solve a formula for a specific variable means to get that variable by itself with a coefficient of. 1. 1 on one side of the equation and all the other variables and constants on the other side.
https://secure-media.collegeboard.org/apc/ap11_calc_ab_form_b_q2.pdf
(b) Find the average rate at which water is draining from the tank between time t =0 and time 8t = hours. (c) Find r ′ () 3. Using correct units, explain the meaning of that value in the context of this problem.
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