Math, asked by Mishrajisepucho007, 1 year ago

find the area of an equilateral triangle with side 8 cm. Also, find the area of the figure formed by placing another equilateral triangle of the same size along one of its sides. what is this figure called. find the length of diagonals​


Mishrajisepucho007: pls someone answer it

Answers

Answered by isha4503
12
here is your answer

lenght is 32root 3

i hope this answer helps you

please mark as branlist
Attachments:

isha4503: lenght is not conformed
isha4503: please mark as branlist
Mishrajisepucho007: thanks a lot
Mishrajisepucho007: area of figure i have got
Mishrajisepucho007: diagonals length is 32√3 how would we find it
isha4503: now i get it by plus them 16 root 3 +16 root 3 u will get a answer
Mishrajisepucho007: So for finding diagonals i should add them twice
Mishrajisepucho007: ok
Mishrajisepucho007: thank you
isha4503: yes
Answered by KaurSukhvir
7

Answer:

The area of the  equilateral triangle  is 16√3cm².

Step-by-step explanation:

Each side of equilateral triangle=8cm

From the formula area of equilateral triangle =\frac{\sqrt{3} }{4} a^{2}

where a is side of eq. traingle

         area =\frac{\sqrt{3} }{4}  (8)^{2}

Now   area   =\frac{\sqrt{3} }{4} (64)\\=16\sqrt{3} cm^{2}

If we combine another equilateral triangle, the shape formed called Rhombus.

The area of Rhombus = 2×area of equilateral triangle=32\sqrt{3}cm^{2}

Diagonal of Rhombus = length of side of equilateral triangle = 16√3cm

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