5 5 votes The area of an equilateral triangle is $\sqrt{3}$. What is the perimeter of the triangle$?$ $2$ $4$ $6$ $8$ Quantitative Aptitude gate2018-ch general-aptitude quantitative-aptitude easy geometry triangles + – gatecse 3.4k points answer Follow 0 reply
Best answer 5 5 votes C) Area of equilateral triangle is given by $\frac{\sqrt{3}}{4}a^2\ =\ \sqrt{3}\\a\ =\ 2\\Perimeter\ =\ 3a\ =\ 6$ Tuhin Dutta answered Feb 21, 2018 • moved May 18 by Arjun Tuhin Dutta comment Share ask related question Follow 0 reply Please log in or register to add a comment.
5 5 votes We know the area of an equilateral Triangle$= \frac{\sqrt3}{4} \ a^2 $ Where 'a' is length of sides of triangle. so by given condition 9 $\frac{\sqrt3}{4} \ a^2 = \sqrt 3$ i.e $a^2 =4 $ so $a=2$ Perimeter$=3*a=3*2=6$ So option (C) is Correct. Abhisek Tiwari 4 answered Feb 20, 2018 • moved May 18 by Arjun Abhisek Tiwari 4 comment Share ask related question Follow See 1 comment 1 1 comment reply Gurdeep Saini commented Nov 21, 2018 i moved by Arjun May 18 reply Follow flag in the first line in place of square, it should be an equilateral triangle EDIT now it is ok replyShare Please log in or register to add a comment.