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 m = (n * j) β r Where m = noβ¦
Stark
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 ‘o'(Alphabet – o) is equal to the same moment of inertia aboutβ¦
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:-
VTU 1st Year 21MAT21 [SET-2] Solved Model Question Paper Advanced Calculus and Numerical Methods
VTU 1st Year 21MAT21 Advanced Calculus and Numerical Methods set-2 Solved Model Question Paper with answers available on this website. VTU 1st Year Advanced Calculus and Numerical Methods set-2 Solved Model Question Paper Module-1 1.A] Evaluate β« β« π₯π¦ ππ₯ππ¦β¦
Change the order of integration and hence evaluate β«β«π^βπ¦/π¦ ππ¦πx
2.A] Change the order of integration and hence evaluate dydx. Answer:-
Evaluate β«β«π₯π¦ ππ₯ππ¦ over the region bounded by the x-axis, ordinate π₯=2π and the curve π₯^2 =4πy
1.A] Evaluate β« β« π₯π¦ ππ₯ππ¦ over the region bounded by the x-axis, ordinate x=2a and the curve π₯2 = 4πy ANSWER:-
Evaluate β«ππ₯/1+π₯^2, using Simpsonβs (3/8) π‘β rule by taking 7 ordinates.
8.C] Evaluate , using Simpsonβs (3/8)π‘β rule by taking 7 ordinates. Answer:-
Show that β«βsinπ/ππ β«ππ/βsinπ=Ο
1.C] Show that Answer:-
Solve by using Milneβs predictor-corrector method
10.C] Given , π¦(0) = 1, π¦(0.1) = 1.06, π¦(0.2) = 1.12, π¦(0.3)=1.21, evaluate π¦(0.4) by using Milneβs predictor-corrector method.