Question
It can be shown that y1 = 2 and y2 = cos^2(9x) are solutions to the differential equation 9x^5sin(2x)(d^2y/dx^2) - 2x^2cos(9x)dy/dx = 0 on (0,pi/4)
It can be shown that y1 = 2 and y2 = cos^2(9x) are solutions to the differential equation 9x^5sin(2x)(d^2y/dx^2) - 2x^2cos(9x)dy/dx = 0 on (0,pi/4)
What does the Wronskian of y1, y2 equal on (0, pi/4) ?
W(y1,y2) = ____ on ( 0 ,pi/4)
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Big Ideas Math Algebra 1 (2018)
Authors: Ron Larson, Laurie Boswell
Common Core Curriculum
1642087173, 978-1642087178
