Question

WHAT IS THE FORMULA OF TRIANGLE IN HERON'S FORMULA? 

Answer 1

Heron's Formula for calculating area of a triangle with sides, a, b , and c is:

Let the semi-perimeter be s.

$s = \frac{a+b+c}{2} \\ \\ \\ Area\ A = \sqrt{s\ (s-a)\ (s - b)\ (s - c)}$

This is the commonly known Heron's formula. There may be other forms of it.

Answer 2

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$\bf\Huge\red{\mid{\overline{\underline{ ANSWER }}}\mid }$

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$\Large\fbox{\color{purple}{QUESTION}}$

HERON'S FORMULA

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$\Large\fbox{\color{purple}{ SOLUTION }}$

$\Large\mathcal\orange{HERON'S \: FORMULA }$

$\mathfrak\pink{\implies let \: semi \: perimeter \: = x</p><p>}$

$\mathfrak\pink{\implies x = \frac{a \: + \: b + c \: }{2}}$

$\mathfrak\red{area \: of \: triangle \: by \: herons \: formula}$

$\mathfrak\red{\implies\sqrt{x(x - a)(x - b)(x - c) \: } }$

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$\bf\Large\red{ THANKS \: FOR \: YOUR}$

$\bf\Large\red{ QUESTION \: HOPE \: IT }$

$\bf\Large\red{ HELPS }$

$\Large\mathcal\green{FOLLOW \: ME}$

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