11 Linear homogeneous equations: Problem 4 (1 point) =e It can be shown that yı = e 31 and y2 = ze -3 are solutions to the differential equation D'y+6Dy+9y = 0 on (-0,00). What does the Wronskian of y1, y2 equal on (-00,00)? W(91, y2) = on (-00,00). Yes 1. Is {y1, y2} a fundamental set for Day +6Dy+9y=0 on (-0,0)?
11 Linear homogeneous equations: Problem 5 11 point) It can be shown that yı = e* sin(9x) and y2 = e* cos(9x) are solutions to the differential equation D'y-4Dy + 85y = 0 on (-0,00). What does the Wronskian of y1, y2 equal on (-00,00)? W(y1, y2) = on (-00,00). Yes 1. Is {y1, ya} a fundamental set for D’y - 4Dy+85y = 0 on (-00,00)?
11 Linear homogeneous equations: Problem 4 (1 point) =e It can be shown that yı = e 31 and y2 = ze -3 are solutions to t
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11 Linear homogeneous equations: Problem 4 (1 point) =e It can be shown that yı = e 31 and y2 = ze -3 are solutions to t
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