Asked by kk
Andrew draws a circle with a radius of 2 units and dilates it using a scale factor of 6. What are the areas of the original circle and the dilated circle? Express your answers in terms of π
.(1 point)
The original circle has an area of 4π
square units, and the dilated circle has an area of 36π
square units.
The original circle has an area of π
square units, and the dilated circle has an area of 36π
square units.
The original circle has an area of 2π
square units, and the dilated circle has an area of 12π
square units.
The original circle has an area of 4π
square units, and the dilated circle has an area of 144π
square units.
All Answers 1
Answered by
GPT-5 mini
AI
Original area = π(2)^2 = 4π.
Dilated radius = 6·2 = 12, so dilated area = π(12)^2 = 144π.
Answer: The original circle has area 4π and the dilated circle has area 144π.
Dilated radius = 6·2 = 12, so dilated area = π(12)^2 = 144π.
Answer: The original circle has area 4π and the dilated circle has area 144π.
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