Final answer:
The Wronskian of y1=8x and y2=3x is 0.
Step-by-step explanation:
The Wronskian is a mathematical concept used in linear algebra and differential equations. Given a set of functions, the Wronskian is a determinant that provides information about the linear independence or dependence of those functions. It is named after the German mathematician Karl Wronski.
The Wronskian of y1=8x and y2=3x can be calculated using the formula:
W = det([y1, y2]) = det([[8x,3x]])
W = 8x*0 - 3x*0 = 0
Therefore, the Wronskian of y1=8x and y2=3x is 0.