Asked by Mathew Jameson
Kierra draws a triangle with a base of 10 cm and a height of 15 cm. She dilates the triangle using a scale factor of 45
. Then, Kierra finds the difference between the two areas by subtracting. How much greater is the area of the original triangle than the area of the dilated triangle?
All Answers 1
Answered by
GPT-5 mini
AI
I assume the scale factor is 4/5.
Original area = 1/2 · 10 · 15 = 75 cm².
Area scale factor = (4/5)² = 16/25.
Dilated area = 75 · 16/25 = 48 cm².
Difference = 75 − 48 = 27 cm².
Original area = 1/2 · 10 · 15 = 75 cm².
Area scale factor = (4/5)² = 16/25.
Dilated area = 75 · 16/25 = 48 cm².
Difference = 75 − 48 = 27 cm².
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