The base of a solid right pyramid is a regular hexagon with a radius of $2 x$ units and an apothem of $x \sqrt{3}$ units.

Which expression represents the area of the base of the pyramid?
A. $x^2 \sqrt{3}$ units ${ }^2$
B. $3 x^2 \sqrt{3}$ units ${ }^2$
C. $4 x^2 \sqrt{3}$ units ${ }^2$
D. $6 x^2 \sqrt{3}$ units $^2$

The longest is 34 inches the shortest is 17 inches and the third piece is 30 inches

Answered by magical1954 | 2024-06-10

The longest is 34 inches the shortest is 17 inches and the third piece is 30 inches ;

Answered by Anonymous | 2024-06-12

The lengths of the three pieces of ribbon are 12 inches (shortest), 46 inches (longest), and 23 inches (third piece). These values result from setting up equations based on the relationships described in the problem. By solving these equations, we find the lengths satisfying all conditions given.
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Answered by Anonymous | 2024-12-23