Question: need any solution fQUESTION 3 (5 points) - The continuation of the areas of the triangles calculated at each iteration is therefore 1 1 80

need any solution

$need any solution \fQUESTION 3 (5 points) - The continuation of the$ areas of the triangles calculated at each iteration is therefore 1 1

\fQUESTION 3 (5 points) - The continuation of the areas of the triangles calculated at each iteration is therefore 1 1 80 ' 8 '82 '83 ' 84 Let's now consider the continuation of the areas of the triangles added under the triangle and the parabolic curve, considering that Bo= To = 1 u?. Then B, is made up of Ty in blue) and the symmetrical triangle (in purple), Bz is made up of Tz and the 3 triangles that can be placed between Bj and the parabola (In grey), etc. Bo = To I. How many elementary triangles make up Bi? What is the surface area of By (1 point) l. How many elementary triangles make up By? What is the surface area of B2 (1 point) Ill. How many elementary triangles would make up Be? What would be the area of Ba? (1 point) IV. How many elementary triangles would compose B,? What would then be the surface of Bn? (2 points)

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