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Calculus
Suppose that we use Euler's method to approximate the solution to the differential equation ππ¦/ππ₯=π₯^4/π¦ π¦(0.1)=1 Let π(π₯,π¦)=π₯^4/π¦. We let π₯0=0.1 and π¦0=1 and pick a step size β=0.2.
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A tower casts a shadow 11 feet long. The distance from the top of the tower to the end of the shadow is 61 feet. how many feet tall is the tower? 61Squared = 11squared = h squared 3721 = 121 + h squared 121 = 121 3600 = h
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Statics
You have 1kg of aluminum (E=69GPa) to make a cylindrical tube with a high Euler buckling load. The tube must have a length L of 0.5m. You can either make a solid tube, or a thin walled tube with a wall thickness, t=0.5cm. The
asked by Anjum on October 28, 2017 
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You have 1kg of aluminum (E=69GPa) to make a cylindrical tube with a high Euler buckling load. The tube must have a length L of 0.5m. You can either make a solid tube, or a thin walled tube with a wall thickness, t=0.5cm. The
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Statics
You have a stainless steel hollow rod (E=193GPa,Ξ½=0.29) that has an inner radius r of 1.2cm, a wall thickness t of 0.7mm, and a length L of 5cm. Calculate the critical loads, in kN, for local buckling and Euler bucking (Pcr,local
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The diameter of a valve for the space shuttle must be within 0.001 mm of 5 mm. Write and solve an absolutevalue equation to find the boundary values for the acceptable diameters of the valve.  d  5.000 = 0.001 d  5 = 0.001 d
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Find all numbers $r$ for which the system of congruences: x == r mod 6 x == 9 mod 20 x == 4 mod 45 has a solution.
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Prove that if ab = ac (mod n) and a is relatively prime to n, then b = c (mod n). Proof: a and n are relatively prime and from ab = ac(mod n), we have n(abac), so na(bc). Since (a,n)=1 (relatively prime), we get n(bc). hence
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Math
Solve X=8(mod 11), X=9(mod 12), X=10(mod 13)
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Statics
You have a stainless steel hollow rod (E=193GPa,Ξ½=0.29) that has an inner radius r of 1.2cm, a wall thickness t of 0.7mm, and a length L of 5cm. Calculate the critical loads, in kN, for local buckling and Euler bucking (Pcr,local
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discrete math
Consider the graph given above. Add an edge so the resulting graph has an Euler circuit (without repeating an existing edge). Now give an Euler circuit through the graph with this new edge by listing the vertices in the order
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Calculus
I apologize if this question is too much to ask on this site, but I am really confused. Any help would be greatly appreciated. The famous formula shown below is called Eulerβs formula, after the Swiss mathematician Leonhard
asked by Sade on November 7, 2016
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