Duplicate Question
The question on this page has been marked as a duplicate question.
Original Question
Question Suppose you dilate a triangle using the scale factor of 1/3 . The original side lengths of the triangle measure 11,9 a...Question
Question Suppose you dilate a triangle using the scale factor of 13 . The original side lengths of the triangle measure 11,9 and 28 inches. What is the perimeter of the dilated triangle?(1 point) perimeter = in
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To find the perimeter of the dilated triangle, we first need to determine the lengths of the sides after dilation using the scale factor of 13.
The original side lengths of the triangle are:
- Side 1: 11 inches
- Side 2: 9 inches
- Side 3: 28 inches
We will multiply each side length by the scale factor (13) to find the new lengths:
1. New Side 1: \( 11 \times 13 = 143 \) inches
2. New Side 2: \( 9 \times 13 = 117 \) inches
3. New Side 3: \( 28 \times 13 = 364 \) inches
Next, we calculate the perimeter of the dilated triangle by adding the new side lengths together:
\[
\text{Perimeter} = 143 + 117 + 364
\]
Calculating that sum:
\[
143 + 117 = 260
\]
\[
260 + 364 = 624
\]
Thus, the perimeter of the dilated triangle is \( \boxed{624} \) inches.
The original side lengths of the triangle are:
- Side 1: 11 inches
- Side 2: 9 inches
- Side 3: 28 inches
We will multiply each side length by the scale factor (13) to find the new lengths:
1. New Side 1: \( 11 \times 13 = 143 \) inches
2. New Side 2: \( 9 \times 13 = 117 \) inches
3. New Side 3: \( 28 \times 13 = 364 \) inches
Next, we calculate the perimeter of the dilated triangle by adding the new side lengths together:
\[
\text{Perimeter} = 143 + 117 + 364
\]
Calculating that sum:
\[
143 + 117 = 260
\]
\[
260 + 364 = 624
\]
Thus, the perimeter of the dilated triangle is \( \boxed{624} \) inches.
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.