Math, asked by kritii18, 7 days ago

Find the area of a rectangle whose length is 14⅔ m (mixed fraction) and breadth is 12¾m (mixed fraction

help me out please​

Answers

Answered by ravinderkumar123092
0

Step-by-step explanation:

length of rectangle is 14⅔= 44/3

breadth of rectangle is 12¾=51/4

area of rectangle is = length × breadth

so, ATQ

44/3×51/4 =187

answer 187m²

Answered by SavageBlast
24

Given:-

  • Length of Rectangle = 14\dfrac{2}{3}=\dfrac{44}{3}m

  • Breadth of Rectangle = 12\dfrac{3}{4}=\dfrac{51}{4}m

To Find:-

  • Area of the Rectangle

Formula Used:-

  • {\boxed{\bf{Area\:of\: Rectangle=L\times B}}}

Solution:-

Using Formula,

\bf :\implies\: Area\:of\: Rectangle=L\times B

Putting values,

\bf :\implies\: Area\:of\: Rectangle=\dfrac{44}{3}\times \dfrac{51}{4}

\bf :\implies\: Area\:of\: Rectangle=11\times17

\bf :\implies\: Area\:of\: Rectangle=187\:m^2

Hence, The Area of Rectangle is 187m².

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More Formulas for Rectangle:-

  • \bf Perimeter\:of\: Rectangle=2(l+b)

  • \bf Diagonal\:of\: Rectangle=\sqrt{l^2+b^2}

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