With usual notations derive a one-dimensional heat equation.
5.C] With usual notations derive a one-dimensional heat equation. Answer:-
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Explain Couple and its characteristics.
3.A] Explain Couple and its characteristics. Answer:-
Derive one-dimensional wave equation
5.C] Derive a one-dimensional wave equation Answer:-
Using Greenβs theorem, evaluate β«_c(π₯π¦ + π¦^2)ππ₯ + π₯^2ππ¦, where C is bounded by π¦ =π₯ and π¦ = π₯^2
4.B] Using Greenβs theorem, evaluate β«c (π₯π¦ + π¦2)ππ₯ + π₯2ππ¦, where C is bounded byπ¦ = π₯ and π¦ = π₯2 Answer:-
8.B] Find the support reactions for the beam as shown in figure.
8.B] Find the support reactions for the beam as shown in figure. Answer:-
Solve π^2π§/ππ₯^2=π₯π¦ subject to the conditions ππ§/ππ₯=log(1+π¦), when π₯=1 and π§=0, when π₯=0.07
5.B] Solve = π₯π¦ subject to the conditions = log(1 + π¦), when π₯ = 1 and π§ = 0, when π₯ = 0. Answer:-
Write a note on the classification of trusses.
8.A] Write a note on the classification of trusses. Answer:- Perfect Frame Perfect frame is made up of a number of members just sufficient to keep it in equilibrium mβ¦
State and Prove Perpendicular axis Theorem
6.A] State and prove perpendicular axes theorem Answer:- To prove :- Statement:- The Moment of inertia of area about an axis perpendicular to its plain at any point βo'(Alphabet ββ¦
Solve π₯(π¦^2βπ§^2)π+π¦(π§^2βπ₯^2)πβπ§(π₯^2βπ¦^2) = 0
6.C] Solve π₯(π¦2 β π§2)π + π¦(π§2 β π₯2)π β π§(π₯2 β π¦2) = 0 Answer:-
Using double integration find the area between the parabolas π¦^2=4ππ₯ and π₯^2=4ππ¦
2.B] Using double integration find the area between the parabolas π¦2 = 4ππ₯ and π₯2 = 4πy. Answer:-