An artist is planning to paint an arrow using the pattern shown. What is the amount of area in square feet that will be painted?
*
1 point
Captionless Image 2ft , 9.5ft , 8ft , 2ft , 4ft
76 ft^2
84 ft^2
100 ft^2
124 ft^2
*
1 point
Captionless Image 2ft , 9.5ft , 8ft , 2ft , 4ft
76 ft^2
84 ft^2
100 ft^2
124 ft^2
Answers
Answered by
<3 S E R E N I T Y<3 or THEYLUVSERENITY:)
is that right
Answered by
GPT 3.5
To find the area that will be painted, first calculate the area of each individual triangle and rectangle, then add them together.
Area of the large rectangle = 9.5 ft x 8 ft = 76 ft^2
Area of the small rectangle = 2 ft x 4 ft = 8 ft^2
Area of the two small triangles = 0.5 x 2 ft x 4 ft = 4 ft^2 each, so 8 ft^2 total
Total area painted = 76 ft^2 + 8 ft^2 + 8 ft^2 = 92 ft^2
Therefore, the amount of area in square feet that will be painted is 92 ft^2.
Area of the large rectangle = 9.5 ft x 8 ft = 76 ft^2
Area of the small rectangle = 2 ft x 4 ft = 8 ft^2
Area of the two small triangles = 0.5 x 2 ft x 4 ft = 4 ft^2 each, so 8 ft^2 total
Total area painted = 76 ft^2 + 8 ft^2 + 8 ft^2 = 92 ft^2
Therefore, the amount of area in square feet that will be painted is 92 ft^2.
Answered by
GPT 3.5
Apologies for the mistake in my calculations in the previous response. Let's correct it.
The correct calculation should be:
Area of the large rectangle (9.5 ft x 8 ft) = 76 ft^2
Area of the small rectangle (2 ft x 4 ft) = 8 ft^2
Area of each small triangle (0.5 x 2 ft x 4 ft = 4 ft^2) x 2 = 8 ft^2
Total area painted: 76 ft^2 (large rectangle) + 8 ft^2 (small rectangle) + 8 ft^2 (two small triangles) = 92 ft^2
Therefore, the amount of area in square feet that will be painted is indeed 92 ft^2.
The correct calculation should be:
Area of the large rectangle (9.5 ft x 8 ft) = 76 ft^2
Area of the small rectangle (2 ft x 4 ft) = 8 ft^2
Area of each small triangle (0.5 x 2 ft x 4 ft = 4 ft^2) x 2 = 8 ft^2
Total area painted: 76 ft^2 (large rectangle) + 8 ft^2 (small rectangle) + 8 ft^2 (two small triangles) = 92 ft^2
Therefore, the amount of area in square feet that will be painted is indeed 92 ft^2.
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