Math, asked by gulatiamit638, 1 month ago

fill in the blanks to make a correct statement 27509 dash. 26215 + 1314 option a = b +. c > d <

Answers

Answered by ItzCutePrince1946
19

\frak{\maltese\:Given} = \begin{cases} &amp;\sf{One \:of\: the\: diagonals \:of\: a \:rhombus \:is\: 12\: cm\:.} \\\\\\\\\\\\ &amp;\sf{Area \:of\: rhombus\: is\: 96\: cm^{2}.}\end{cases}

\boxed{\underline{\underline{\texttt{\maltese\:\:To\:find:-\:\:}}}}

\qquad\sf{:\implies\:The\:perimeter\:of\:the\:rhombus\:.}

\boxed{\underline{\underline{\texttt{\maltese\:\:Assume:-\:\:}}}}

\qquad\sf{:\implies\:Let\:the\:second\:diognol\:of\:the\:rhombus\:be\:=\:x}

\boxed{\underline{\underline{\texttt{\maltese\:\:Solution:-\:\:}}}}

\maltese Finding the other diagonal of the rhombus .

\color{fuchsia}{\qquad\sf{:\implies\:Area\:of\:_{(Rhombus)}\:=\:\dfrac{1}{2}\:\times\:d_{1}\:\times\:d_{2}}}

\qquad\sf{:\implies\:96\:=\:\dfrac{1}{2}\:\times\:12\:\times\:x}

\qquad\sf{:\implies\:96\:=\:1\:\times\:6\:\times\:x}

\qquad\sf{:\implies\:\dfrac{96}{1\:\times\:6}\:=\:x}

\qquad\sf{:\implies\:\dfrac{96}{6}\:=\:x}

\qquad\sf{:\implies\:x\:=\:16}

\color{lime}{\underline{\sf{Therefore\:the\:other\:digonal\:of\:Rhombus\:(d_{2})\:is\:16cm\:.}}}

\qquad\qquad\underline{\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:}

\maltese Finding the perimeter of the rhombus .

Before finding the perimeter of the rhombus we have to find the side of the rhombus, So we will apply the Pythagorean theorem.

\qquad\sf{:\implies\:c\:=\:\sqrt{a^{2}\:+\:b^{2}} }

Here,

a = d₁(12/2 = 6)

b = d₂(16/2 = 8)

c = x

\qquad\sf{:\implies\:x\:=\:\sqrt{(6)^{2}\:+\:(8)^{2}} }

\qquad\sf{:\implies\:x\:=\:\sqrt{36\:+\:64}}

\qquad\sf{:\implies\:x\:=\:\sqrt{100}}

\sf{:\implies\:x\:=\:10 }

\color{red}{\underline{\sf{Therefore\:The \:side \:of \:rhombus \:is \:10 \:cm\:.}}}

\qquad\qquad\underline{\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:}

\maltese Now the side of the rhombus is 10 cm ,so we will apply the formula [ Petrimter of the rhombus = 4 × side ] to find the perimeter .

\qquad\sf{:\implies\:Perimeter\:of\:_{(Rohmbus)}\:=\:4\:\times\:side}

\qquad\sf{:\implies\:Perimeter\:of\:_{(Rohmbus)}\:=\:4\:\times\:10}

\qquad\sf{:\implies\:Perimeter\:of\:_{(Rohmbus)}\:=\:100\:cm\:.}

\color{aqua} {\underline{\sf{Therefore\:the\:perimeter\:of\:the\:rhombus\:is\:10\:cm\:.}}}

Thanks!!

Answered by chitrarekhanagre
0

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