(x+1)dy = (2xe* – xy - 2y)dx
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Q: 3) Suppose T E L(V) and T² = I and -1 is not an eigenvalue of T. Prove that T = 1. %3D
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Q: 4.3.3 (n³ + 1) < E=1x3,n 2 2 [Hint: E-1x3 = (1)3 + (2)3 = 9] %3D %3D
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Q: Let P be a 3x3 matrix having characteristic roots A1 5, 22 = 0 3 and 23 = 1. Define Q = 3P3 – P2 – P...
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Q: dy 12
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Q: If the Fourier transform of u(x, t)=2e-w² then u(x, ()= O a. 1 e TC b. 4t O c. 1 812 21T 1 812 1.
A: Given ux,t=2e-t2w2
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