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Use the graph of $ V $ in Figure 11 to estimate the half-life of the viral load of patient 303 during the first month of treatment.

4 days

00:30

Clarissa N.

Calculus 1 / AB

Calculus 2 / BC

Calculus 3

Chapter 1

Functions and Models

Section 4

Exponential Functions

Functions

Integration Techniques

Partial Derivatives

Functions of Several Variables

Missouri State University

Harvey Mudd College

University of Michigan - Ann Arbor

University of Nottingham

Lectures

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In mathematics, a vector (…

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Half-life of HIV Use the g…

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The table shows values of …

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Viral load The table shows…

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Temperature chart The figu…

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Measles pathogenesis The f…

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The measles pathogenesis f…

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The graph in the following…

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A $1.2 \mathrm{mg}$ initia…

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One model for the spread o…

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(II) Use Fig. 30-11 and ca…

All right, so in this problem, we're using the figure from the book to figure out an estimate for the half life. Now, my sketch of the graph is very, very rough. And clearly I've only included a very small amount of information. So to do this problem accurately, you definitely need to look at figure in the book. But the point is that we want to find the half life, which is the time it would take for the quantity to decrease to half the amount. So I noticed that at about the 0.5 40 we have about 40 units of whatever it is we're measuring. And then we also have the point roughly near 9 20 so 20 is half of 40. So it looks like we have about half the amount How much time elapsed from day five today? 94 days elapsed. So I would estimate that the half life is four days

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