typos
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@@ -493,7 +493,7 @@ plt = let
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gr()
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# Follow lead of # https://github.com/SigurdAngenent/WisconsinCalculus/blob/master/figures/221/09surf_of_rotation2.py
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# plot surface of revolution around x axis between [0, 3]
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# best if r(t) descreases
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# best if r(t) decreases
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rad(x) = 2/(1 + exp(x))
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trange = (0, 3)
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@@ -585,7 +585,7 @@ plotly()
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nothing
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```
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Modification of earlier figure to show washer method. The interior volumn would be given by $\int_a^b \pi r(x)^2 dx$, the entire volume by $\int_a^b \pi R(x)^2 dx$. The difference then is the volume computed by the washer method.
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Modification of earlier figure to show washer method. The interior volume would be given by $\int_a^b \pi r(x)^2 dx$, the entire volume by $\int_a^b \pi R(x)^2 dx$. The difference then is the volume computed by the washer method.
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:::
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@@ -883,7 +883,7 @@ Consider a sphere with an interior cylinder bored out of it. (The [Napkin](http
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plt = let
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# Follow lead of # https://github.com/SigurdAngenent/WisconsinCalculus/blob/master/figures/221/09surf_of_rotation2.py
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# plot surface of revolution around x axis between [0, 3]
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# best if r(t) descreases
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# best if r(t) decreases
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rad(t) = (t = clamp(t, -1, 1); sqrt(1 - t^2))
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rad2(t) = 1/2
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