It is known that the area of a polygon with vertices (x₁.₁). (x2.2),.... (x. Yn) is equal [where we set (Xa+1+Ya+1) = (X₁.₁)] to Σ(X-X+19) Compute the areas of the polygons shown in the figure. (-39) S (5,3) (-1.1) 1 3 5 (A) (B) The triangle in (A) has vertices A=(2,7), B=(2, 1), C (9, 1). First, calculate all summands (x,y+X+Y) for the triangle in (A), then find its area. Check your result for the area of the triangle in (A) using geometry. (Give your answers as whole numbers.) XAYBXBYA = хаус-хсу = Question Source: Rogawski 4e Calculus Early Transcendentals Publisher: WH 3 13 M (1.3) 0,2)
Question 7 of 8 XAYB-XBYA== хаус-хсул = XCYA XAYC= area of the polygon in (A): Find the area of the polygon in figure (B). (Give your answer as a whole number.) area of the polygon in (B): I Question Source: Rogawski de Calculus Early Transcendentals Publisher: WH Freeman
It is known that the area of a polygon with vertices (x₁.₁). (x2.2),.... (x. Yn) is equal [where we set (Xa+1+Ya+1) = (X
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It is known that the area of a polygon with vertices (x₁.₁). (x2.2),.... (x. Yn) is equal [where we set (Xa+1+Ya+1) = (X
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