Question: Surface Area and Composites 15 5 16 The total surface area of the prism is sq. units10 km 4 km 6 km 8 km The

Surface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The totalSurface Area and Composites 15 5 16 The total
Surface Area and Composites 15 5 16 The total surface area of the prism is sq. units10 km 4 km 6 km 8 km The total surface area of the triangular prism is km2The total surface area of the cylinder in terms of 7 is 7 sq. units11.3 cm 9 cm A 9 cm 9 cm 7.8 cm The total surface area of the pyramid is cm2 (round to hundredths)6.3 in 4 in 4 in The total surface area of the pyramid is in2 (round to tenths)23.4 16 The total surface area ( in terms of 7) of the cone is 7 sq. units (round to tenths)\f2.5 At 3 At 6 ft 4.5 At 4.5 At Round all answers to tenths. The lateral area of the pyramid is ft2 The lateral area of the prism is ft 2 The area of the base is ft 2 The total surface area of the composite figure is ft2Question 1 (9 points) Tara took a sheet of paper that measured 8.5" by 11" and tore off a piece in the shape of an isosceles triangle as shown. Which equation best represents the area of the remaining paper? 11" 8.5 Torn off piece O a A = (8.5) (11) N H N H O b A = (8.5) (8.5) O c A = (8.5) (11) -( 2 (8.5) (8.5) O d A = (8.5) (11 + 2.5)Question 2 (9 points) The area of a parallelogram is 24 square feet and the base of the figure is 6 feet, what is the height? O a 6 feet O b 5 feet C 4 feet O d 3 feet Question 3 (9 points) Find the area of the figure shown below. 13 cm 3 cm 16 cm O a 43.5 sq. cm. Ob 40.5 sq. cm. OC 42 sq. cm. O d . 87 sq. cm.Question 4 (9 points) Calculate the area of the regular octagon with each length measuring 6 units and the apothem measuring 7.243 units. S = 6 a = 7.243 O a 77.248 sq. units Ob 173.832 sq. units C 309.024 sq. units O d 347.664 sq. unitsQuestion 5 (9 points) What is the area of this parallelogram? (HINT: Use Pythagorean Theorem first. ) 7 in. h 5 in. 3 in. sq. in. Blank 1:Question 6 (9 points) Calculate the area of the composite below. Round your final answer to the nearest tenth of a centimeter. 9 cm 8 cm 12 cm 9 cm 11 cm Area of rectangle = sq. cm. Area of triangle = sq. cm. Total area= sq. cm. Blank 1: Blank 2: 144cm Blank 3:Question 7 (10 points) A small table runner is shown with following dimensions. What is the area of it? Round your final answer to the nearest foot. sq. ft. 19 ft 12 ft 18 ft 19 ft Blank 1: Question 8 (9 points) If the area of a square is 289 square feet, then what is the measure of each side? ft Blank 1:Question 9 (9 points) What is the area of the large triangle below with a base of 12 and a height of 6? A B 4 8 6 D E C 12 O a 24 Ob 36 O C 16 O d 48Question 10 (9 points) What is the length of the apothem if the area of a regular hexagon is 374.1 sq. units and the side length is 12? X 12 O a 8.7 O b 6.9 OC 5.2 O d 10.4

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