3. The equation ln(x) =-3x + 5. has a counter-argument nigh z = 1.53, when enhancement up the total as r – g(x) to be work-outd by a unwandering top system, there are separate options to select the power g. Ce copy, deduce the powers gi (z) = (5 ln(z)/3 and g2(z) = e-3r+5 Justify your counter-argument. . Ce which of these powers the unwandering top system earn bear? 1. Manifestation MATLAB to perceive the unwandering top of the prior total using twain powers gi (x) and g2(r). Manifestation a tolerance of 109. Frame the progression of tops on corresponging to each power. You can do that using the subjoined system g1 = 0(x) .. .. g2 = @(x) ,.. ; x0-1; tol = 10^ (-9) ; c1 = zeros (1,20); c2 = zeros (1,20); ce max1-1:20 c1(max 1) c2 (maxi) = unwanderingtop (gi,x0,tol,max1); unwanderingtop (g2,xo,tol,max1): object metaphor (1); frame(c1) metaphor (2); frame (c2) You earn observe that individual bears and the other individual does referable. This should be con- sistent with your counter-argument in the prior total. Turn in the system, the appreciate of the unwandering top printed with at smallest 9 symbolical digits, and the frames that likeness the deportment of the progressions of tops.