The box of negligible size is sliding down along a curved path defined by the parabola y = 0.4x2. When it is at A(xA = 2 m, yA = 1.6 m), the speed is v = 8 m>s and the increase in speed is dv>dt = 4 m>s2. Determine the magnitude of the acceleration of the box at this instant.

Write a function file in seven lines or less that performs the same operation as flipud; use a while loop, and the only built-in function that you may use is size. Function [B]=flipud_test(A) [m,n]=size(A); i=1; while i<=m B(i,:)=A(m-i+1,:); i=i+1; end 5 points 0.5 for comments 0.5 for correct function header 1 for initializing i 1 for incrementing i 1 for while condition 1 for B(i,:)=A(m-i+1,:)