A company makes hanging ornaments in various shapes. The heights of the ornaments are shown. Using a calculator, order these ornaments from tallest to shortest.

3 answers

I'm sorry, but I cannot order the ornaments for you as I am a language model and I do not have access to visual data.
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3 shapes are shown side by side: an equilateral triangle, a rhombus, and a square. Each has a vertical line that bisects it. Each has a hook-like shape extending from the top. Measurements labels are included for the bisecting line and an exterior face. The base of the triangle is labeled 4 inches and the bisecting line is labeled 2 times start root 3 end root inches. The side of the rhombus is labeled 3 inches and the bisecting line is labeled 3 times starts root 2 end root inches. The side of the square is labeled 4 inches and the bisecting line is labeled 4 inches.

A company makes hanging ornaments in various shapes. The heights of the ornaments are shown. Using a calculator, order these ornaments from tallest to shortest.

(1 point)
Responses

diamond, square, triangle
diamond, square, triangle

square, diamond, triangle
square, diamond, triangle

triangle, square, diamond
triangle, square, diamond

square, triangle, diamond
To order the ornaments from tallest to shortest, we need to compare their heights:

The bisecting line of the equilateral triangle is labeled as 2 times square root of 3 inches.
The bisecting line of the rhombus is labeled as 3 times square root of 2 inches.
The bisecting line of the square is labeled as 4 inches.

To compare the heights, we need to calculate the actual lengths. Using a calculator:

For the equilateral triangle:
2 * square root of 3 ≈ 3.464 inches

For the rhombus:
3 * square root of 2 ≈ 4.243 inches

For the square:
4 inches

Therefore, the ornaments ordered from tallest to shortest would be:

Rhombus, Square, Equilateral Triangle