Thread View: can.rsc.mathsci
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Started by Gadget
Mon, 26 Oct 1998 00:00
!!!!!URGENT!!!!!!! Maths Problem
Author: Gadget
Date: Mon, 26 Oct 1998 00:00
Date: Mon, 26 Oct 1998 00:00
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You have a Cylinder tank (L) in length, with two conical ends with their
tips removed lying horizontaly on a plinth. Liquid is poured into the
cylinder from the filling point located on the top of the tank. based on the
height of the liquid in the tank I need a general formula with which to
calculate the volume within the tank if I have the following information:-
1. The circumference of the tank (C)
2. Length of the cylinder section (L)
3. Height of the conical sections (H)
4. Diameter of the tank (D)
5. Diameter of the conical end which is removed (d)
Any more questions please e-mail me at ghunter@blairgo.demon.co.uk
Re: !!!!!URGENT!!!!!!! Maths Problem
Author: LMH
Date: Sun, 01 Nov 1998 00:00
Date: Sun, 01 Nov 1998 00:00
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I believe i can answer your question, IF someone knows the answer to mine: Take a cone, and cut it in two perpendicular to the base, with the cut not passing though the point, now on the smaller piece will there be a curve or straight line running from the point to the base, and if it is a curve what is it's general equation, sqrt(x) or ln(x), or something else? LMH Gadget wrote in message <909363956.9163.0.nnrp-02.c2de9192@news.demon.co.uk>... >You have a Cylinder tank (L) in length, with two conical ends with their >tips removed lying horizontaly on a plinth. Liquid is poured into the >cylinder from the filling point located on the top of the tank. based on the >height of the liquid in the tank I need a general formula with which to >calculate the volume within the tank if I have the following information:- > > 1. The circumference of the tank (C) > 2. Length of the cylinder section (L) > 3. Height of the conical sections (H) > 4. Diameter of the tank (D) > 5. Diameter of the conical end which is removed (d) > >Any more questions please e-mail me at ghunter@blairgo.demon.co.uk > >
Re: !!!!!URGENT!!!!!!! Maths Problem
Author: "Ewen Miller"
Date: Tue, 15 Dec 1998 00:00
Date: Tue, 15 Dec 1998 00:00
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The equation of a cone (with longitudinal axis which is the x-axis) is: y^2 + z^2 = c^2 * x^2 where c is D/2H in this case. So the equation for a slice through that (of constant z value, say z=a) is: y^2 = c^2 * x^2 - a^2 From that you should be able to get the area of the top surface of a horizontal slice through the cone at height a (from the axis of the cone) and then integrate over the height parameter, a to get the volume of the part in the cone end pieces. I have more time tommorow. I'll have a crack at actually turning the handle on the calculus Ewen. *** Posted from RemarQ - http://www.remarq.com - Discussions Start Here (tm) ***
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