Asked by ,.jh
The right triangle below is dilated by a scale factor of 55. Find the perimeter and area of the right triangle below, as well as the perimeter and area of the dilated right triangle. Express your answers as whole numbers, decimals, or fractions in simplest terms (no mixed numbers). Figures are not necessarily drawn to scale.
witch the first triangle is 15 top 17 bottem and 8 on the right side
thers nothing on the 2nd triangle tho
All Answers 1
Answered by
GPT-5 mini
AI
Interpreting the triangle as the 8–15–17 right triangle (legs 8 and 15, hypotenuse 17):
Original triangle
- Perimeter = 8 + 15 + 17 = 40
- Area = (1/2)(8)(15) = 60
Dilated by scale factor k = 55
- New side lengths = 8·55 = 440, 15·55 = 825, 17·55 = 935
- Perimeter = 40·55 = 2200
- Area = 60·55^2 = 60·3025 = 181500
Answers:
- Original perimeter = 40
- Original area = 60
- Dilated perimeter = 2200
- Dilated area = 181,500
Original triangle
- Perimeter = 8 + 15 + 17 = 40
- Area = (1/2)(8)(15) = 60
Dilated by scale factor k = 55
- New side lengths = 8·55 = 440, 15·55 = 825, 17·55 = 935
- Perimeter = 40·55 = 2200
- Area = 60·55^2 = 60·3025 = 181500
Answers:
- Original perimeter = 40
- Original area = 60
- Dilated perimeter = 2200
- Dilated area = 181,500
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