Question: 2) In each case (a) to (h), determine whether the given set of functions {fi, f2} and also {f1, f2, f3} is linearly Independent. 'Y'

2) In each case (a) to (h), determine whether the
2) In each case (a) to (h), determine whether the given set of functions {fi, f2} and also {f1, f2, f3} is linearly Independent. 'Y' for independent and 'N' for not independent. (a) fi(x) = In x, f2(x) = In x-, (0, 09) (b) fi(x) = x", f2(x) = x+1, n = 1, 2, . ... (-09, 20) (e) fi(x) = x. f2(x) = x+ 1. (-00, 00) (d) fi(x) = cos x + " . f(x) = sin x, (-00, 00) (e) fi(x) = 0, f2(x) = x, (-5, 5) (f) fi(x) = 2. f2(x) = 2x, (-00, 00) (8) fi(x) = x2, f2(x) = 1 - x2, f3(x) = 2+ x2. (-00, 00) (h) fi(x) = xett, f2(x) = (4x - 5 )ex. fa(x) = xe, (-00, 60)

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