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b k f(x)= µg +(µb+x) 1– VB?+x² m If the mass is released from rest at x = b, its speed at x = 0 is given by 2| f (x)dx 1. Compute vo by numerical Simpson's 1/3 and 3/8 integration and compare between them with different step size, using the data m = 0.9 kg, b = 0.6 m, µ=0.3, k = 100 N/m, and g

b k f(x)= µg +(µb+x) 1– VB?+x² m If the mass is released from rest at x = b, its speed at x = 0 is given by 2| f (x)dx 1. Compute vo by numerical Simpson's 1/3 and 3/8 integration and compare between them with different step size, using the data m = 0.9 kg, b = 0.6 m, µ=0.3, k = 100 N/m, and g

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k (ub +x) 1 b f (x)= µg+ m b² +x? If the mass is released from rest at x = b, its speed at x = 0 is given by v,= 2| f (x)dx 1. Compute vo by numerical Simpson's 1/3 and 3/8 integration and compare between them with different step size, using the data m = = 9.81 m/s?, 0.9 kg, b = 0.6 m, µ=0.3, k = 100 N/m, and g
Transcribed Image Text:k (ub +x) 1 b f (x)= µg+ m b² +x? If the mass is released from rest at x = b, its speed at x = 0 is given by v,= 2| f (x)dx 1. Compute vo by numerical Simpson's 1/3 and 3/8 integration and compare between them with different step size, using the data m = = 9.81 m/s?, 0.9 kg, b = 0.6 m, µ=0.3, k = 100 N/m, and g
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