A side of a rhombus is 2cm in length. An angle of the rhombus is 60o. What is the length of the diagonal facing this angle?
a
2cm
b
8cm
c
4cm
d
2\(\sqrt{3}\)cm
e
16cm
Explanation
Correct Option
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Discussions (4)

HeisNachos
1 year ago
"An angle of the rhombus is 60°"
meaning that when you draw the diagonals, they should divide 60° into two. i.e 30°
sin30° = x/2
x = 2sin30°
x = 1.
Hence, the diameter is 1 + 1 = 2
Option A is the right answer.

HÃRËM
2 months ago
The diagonal facing the 60°
Since it is a rhombus, the other angle would be 120°, so the diagonal will face the 60° and bisect the 120°
This diagonal is the short one and will create two equilateral triangles and in a rhombus all sides are equal, since we are given 2cm as the side of the rhombus the shorter diagonal facing the 60° is 2cm while the longer diagonal facing the 120° is 2√3cm


