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  • i have to figure out how to get out of here. i managed to cut a hole behind the paper on the wall i might be able to fit through
  • the diameter of the hole is 28 inches, meaning the radius is 14 inches. The walls are 24 inches thick. the other end of the hole has a radius of 7 inches.
  • i can use area under the curve and revolutions to figure out the volume of the cylinder to see if i can fit.
  • ∫0-23 ℼ(7/24x+14)^2this equation can represent the area when revolved around the x axis
  • 5
  • The total area when revolved is 1836 feet, and should be a big enough hold to fit through.
  • 10
  • the line can be revolved to find the volume of the hole to see if i can fit. the line can b represented by y=7/24x+14
  • 15
  • 20
  • 25
  • I made it outside, but now i need to figure out how to avoid the moving spot light
  • the light that is 5 meters high moves on the ground at a rate of 0.5 meters per second. at its furthest point, the beam of light is 6 meters. I need to find the speed that the light is moving, and can use related rates to do so
  • x^2+y^2=z^22x dx/dt + 2y dy/dt = 2z dz/dt2(sqrt11)(0.5) + 2(5)(0) = 2(6)(dz/dt)sqrt11=12dz/dtdz/dt= 11m/s
  • The scenario can be represented by a right triangle. The missing side length can be found using pythagorean theorem. Then you can use the equation to find the missing rate.
  • 5^2+b^2=6^225+b^2=36b=sqrt11m
  • 6m
  • ?m/s
  • 0.5m/s
  • 5m
  • 0m/s
  • since i was able to find out the spotlights moved at 11m/s, i was able to avoid them and get out!
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