Evaluate โซโ๐๐๐ ๐๐๐ by taking 7 ordinates by Simpsonโs 1/3 rd rule
7.C] Evaluate by taking 7 ordinates by Simpsonโs 1/3 rd rule.
7.C] Evaluate by taking 7 ordinates by Simpsonโs 1/3 rd rule.
7.B] Using Newtonโs forward interpolation find y at x = 5 from the data:- x 4 6 8 10 y 1 3 8 16
6.B] Solve = sin ๐ฅ sin ๐ฆ for which = โ2 sin ๐ฆ when x= 0 and z = 0 when y is odd multiple of .
1.B] Find the volume bounded by the cylinder ๐ฅ2 + ๐ฆ2 = 4 and the planes ๐ฆ + ๐ง = 4 and ๐ง = 0, by using double integration
10 c] Applying Milnes Predictor โ Corrector method, to find y(1.4), from given that y(1)=2, y(1.1)=2.2156, y(1.2)=2.4549, y(1.3)=2.7514
10 b] Using the Runge-Kutta method of order 4, find y at x=0.1, given that ,y(0)=1
10 a] Employ Taylors series method to evaluate y(0.2), taking h=0.1 from , with y(0)=1
9 c] Applying Milneโs Predictor-Corrector method for given equation, find y(0.8), from , given that y(0)=2, y(0.2)=2.073, y(0.4)=2.452, y(0.6)=3.023
9 b] By using modified Eulerโs method, find y(0.2), taking h=0.1 from , with y(0)=1
9 a] Use the Taylor series method to find ๐ฆ(0.2) from , with y(0)=1