8. In this question you must show detailed reasoning. Fig. 9 shows the line y= x and the curve x ta where a is a constant. The line is a tangent to the curve, touching the curve in the first quadrant. O Fig.9(b) Find the area of the shaded region between the curve and the line. END OF QUESTION paper\fa Inmlsqmettonyoumustehowdetaledreaeoring. . = 3 Fig' 9 shows the line y: xand the curve '1' 3x + where a is a constant. The line is a tangent to the curve. touching the curve in the first quadrant. .v These 2 areas are on both sides of the axis, will the limits of integration Ft 9 account for both ' these areas? G https://www.youtube.com/watch?v=1TKuE22m9Rw Q Cp Premium JP area between curves below x axis X Q 5 O +:0 All From your search Related MPI 1, ZUZU al 12.40 FIVE Firiding the Area Under a Curve yox - 72 + 10k Finding the Area Un 35 read the area of the shaded using Definite Integ Area between f ( x) and x-axis rigon Maths Genie 17:14 174K views . 6 years a Finding Area Betwee f(x) = 50-2x2 [0, 7] Math Videos from Hea 83K views . 9 years ag 6:35 APCSA CLASS FRO S CLASSES FRO STEM101 3 PRACTICE PART 2 4 views . 1 hour ago New Of(x )dx + Sf()dx 6:56 f ( xx ) Area between a curv axis | AP Calculus A A2 Evaluate simple definite integral Khan Academy 616K views . 10 years Khan Academy 5:54 3 5 neg y = x3 - 9x Graphing Cubic Fun 0 = x3 - 9x D = x(x + 3)(x - 3) Bill Witte 247K views . 11 years 12:31 AI - (-10) Graph Quadratic Equations Graph Quadratic Eq without a Calculator - Parabola without a Calculator N 1 - 10 y = 2x2 - 4x - 1 S neg value Step-By-Step PreMath Technique 446K views . 5 years a 14:05 www.her Finding the Total Ar +) the Function and th Eric Hutchinson Find the area between a curve and the x-axis with integrals 21K views . 8 yearsC https://www.wolframalpha.com/input?i=area+between+the+curves+y%3D%284%2F3%29x%5E3%2B1%2F3%2C+y%3Dx FROM THE MAKERS OF WOLFRAM LANGUAGE AND MATHEMATICA WolframAlpha area between the curves y=(4/3)x^3+1/3, y=x NATURAL LANGUAGE ST MATH INPUT EXTENDED KEYBOARD : EXAMPLES 1 UPLOAD >4 RANDOM Input interpretation y= WIN area between y = x Result Step-by-step solution Li(-x + (1+4x) dx = = =0.5625 Plot -1.0 -0.5 0.5 y = 1 4 x3 3 3 -1 -y = x