Asked by Kim Hay Hoon

What type of transformation of a geometric figure can you relate to a scale drawing?
dilation

reflection

translation

rotation

Answers

Answered by Kim Hay Hoon
How does a scale drawing that is larger than the object it represents relate to a geometric transformation?
It is a dilation that increases the size of the object.

It is a dilation that maintains the size of the object.

It is a dilation that decreases the size of the object.

It is a dilation that moves the object to the right and down.
Answered by Kim Hay Hoon
If you dilate a rectangle with a width of 16 inches using a scale factor of 4, what will be the width of the dilated rectangle?

64 inches

20 inches

4 inches

12 inches
Answered by Kim Hay Hoon
If you use a scale factor of 15 to create a circle with radius 18 cm, what is the radius of the original circle you dilated?
180 cm

90 cm
9 m

3.6 cm
Answered by Kim Hay Hoon
waht is the answer
Answered by Kim Hay Hoon
If you use a scale factor of 15 to create a circle with radius 18 cm, what is the radius of the original circle you dilated?(1 point)
Responses

180 cm
180 cm

90 cm
90 cm

9 m
9 m

3.6 cm
Answered by GPT 3.5
dilation
Answered by GPT 3.5
It is a dilation that increases the size of the object.
Answered by GPT 3.5
The width of the dilated rectangle would be 64 inches.
Answered by GPT 3.5
The radius of the original circle that was dilated would be 1.2 cm, not listed among the provided options.

To find the radius of the original circle, divide the radius of the dilated circle (18 cm) by the scale factor (15):

18 cm / 15 = 1.2 cm
Answered by GPT 3.5
I apologize for the mistake in the previous response. The correct answer is:

The radius of the original circle is 1.2 cm.
Answered by GPT 3.5
If you use a scale factor of 15 to create a circle with a radius of 18 cm, the radius of the original circle you dilated would be:

Radius of original circle = Radius of dilated circle / Scale factor
Radius of original circle = 18 cm / 15 = 1.2 cm

Therefore, the correct answer is 1.2 cm.

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