diff --git a/source/calculus/source/06-AI/05.ptx b/source/calculus/source/06-AI/05.ptx index 82d8c7a6c..2e6ad4ec8 100644 --- a/source/calculus/source/06-AI/05.ptx +++ b/source/calculus/source/06-AI/05.ptx @@ -375,8 +375,9 @@ - Consider a pyramid with a 8\times 8 ft square base and a height of 16 feet. Suppose the density of the pyramid is \delta(h)=10+\cos(\pi h) lb/ft^3 where h is the height in feet. - +

+ Consider a pyramid with an 8\times 8 ft square base and a height of 16 feet. Suppose the density of the pyramid is \delta(h)=10+\cos(\pi h) lb/ft^3 where h is the height in feet. +

@@ -485,7 +486,7 @@

- Consider that for the pyramid from , a cross section of height h is A(h)=\pi\cdot \left( \frac{16-h}{2}\right)^2 ft^2. Also recall that the density of the pyramid is \delta(h)=10+\cos{\pi h} lb/feet^3, where h is the height in feet, and that we found the total mass to be about 3414.14.6 lb. + Consider that for the pyramid from , a cross section of height h is A(h)=\left( \frac{16-h}{2}\right)^2 ft^2. Also recall that the density of the pyramid is \delta(h)=10+\cos{\pi h} lb/ft^3, where h is the height in feet, and that we found the total mass to be about 3414.14 lb.

Use to find the height where the center of mass occurs.