Question

The formula to find area of triangle using Hero formular​

Answer 1

$\large{\huge{\underline \mathbb{ \overline { \mid{ \blue{Answer} \mid}}}} } \\ \\ First \: you \: have \: to \: find \: semi perimeter \: of \: triangle \: which \: is : - \\ \\ \green{ \implies \frac{side \: a \: + \: side \: b + \: side \: c}{2} }\\ \\ then \: apply \: herons \: formula \: which \: is : - \\ \\ \green{\implies \sqrt{s(s - a)(s - b)(s - c)}} \\ \\ where \: s \: is \: semi \: perimeter \: and \: \\ \\ a, \: b \:and \: c \: are \: sides. \\ \\ \\ \\ \\ \pink{If \: it \: is \: helpfull \:mark \: it \:} \\ \\ \pink{as \: brainliest \: and \: follow \: me \: plz . \huge\red{♡}}$

Answer 2

Answer:

∣

Step-by-step explanation:

$\begin{gathered} \large{\huge{\underline \mathbb{ \overline { \mid{ \blue{Answer} \mid}}}} } \\ \\ First \: you \: have \: to \: find \: semi perimeter \: of \: triangle \: which \: is : - \\ \\ \green{ \implies \frac{side \: a \: + \: side \: b + \: side \: c}{2} }\\ \\ then \: apply \: herons \: formula \: which \: is : - \\ \\ \green{\implies \sqrt{s(s - a)(s - b)(s - c)}} \\ \\ where \: s \: is \: semi \: perimeter \: and \: \\ \\ a, \: b \:and \: c \: are \: sides. \\ \\ \\ \\ \\ \pink{If \: it \: is \: helpfull \:mark \: it \:} \\ \\ \pink{as \: brainliest \: and \: follow \: me \: plz . \huge\red{♡}}\end{gathered} </p><p>∣Answer$