Math, asked by girijag451gmailcom, 11 months ago


area of rectangle = 7200sq
area of rectangle is equals to 7200 square metre length is equals to 80 what is the breadth ​

Answers

Answered by BrainlyKing5
77

Answer :

\boxed{\boxed{\mathsf{Breadth = 90m}}}

Step-by-Step Explanation :

Given

  • Area of rectangle is equals to 7200m^2
  • Length = 80m

To Find

  • Measure of Breadth

Solution

Now According to question

\mathsf{\longrightarrow \: Length \: of \: Rectangle = 80m}

\mathsf{\longrightarrow \: Now \: Let  \: Breadth \: of \: Rectangle \: be  = X}

Now we know that

\boxed{\boxed{ \bigstar \: \mathsf{Area \: of \: Rectangle \:  = (Length) \times (Breadth)}}}

So here

\mathsf{\longrightarrow \: Area \: of \: Rectangle \:  = 7200m^2}

\mathsf{\longrightarrow \: 7200m^2 =( Length) \times (Breadth)}

\mathsf{\longrightarrow \: 7200m^2 =( 80m) \times (x)}

  • taking 80 to LHS we have ,

\mathsf{\longrightarrow \dfrac{7200m^2}{80m} = x\:}

\mathsf{\longrightarrow x = 90m}

Therefore we have

\mathsf{\longrightarrow \: Breadth \: of \: Rectangle \: = X = 90m}

  • Verification

Now we know

\leadsto \mathsf{Area \: of \: Rectangle \:  = (Length) \times (Breadth)}

\leadsto \mathsf{Area \: of \: Rectangle \:  = (80m) \times (Breadth)}

  • putting value of breadth obtained ^

\leadsto \mathsf{7200m^2\:  = (80m) \times (90m)}

\leadsto \mathsf{7200m^2\:  = 7200m^2}

Hence verified

\rule{300}{1}

\underline{\underline{\red{\mathsf{\star \: More \: To \: Know \: \star }}}}

\underline{\mathsf{Formulas \: Related \: to \: Rectangle}}

\to \mathsf{Area \:  = (Length) \times (Breadth)}

\to \mathsf{Perimeter \:  = 2(Lenght + Breadth)}

\underline{\mathsf{Formulas \: Related \: to \: Square }}

\to \mathsf{Area \:  = (Side)^2}

\to \mathsf{Perimeter \:  = 4(Side)}

\underline{\mathsf{Formulas \: Related \: to \: Triangle }}

\to \mathsf{Area \:  = \dfrac{1}{2} \times (Base)  \times (Height)}

\to \mathsf{Perimeter \:  = Sum \: of \: all\: side}

\rule{300}{1}

\underline{\underline{\green{\mathsf{\star \: Tips \: To \: Answer \: \star }}}}

To answer questions similar to above question.

• We just need to insert the unknown measures in the formulas related to it as per the question.

to form a question with only one variable.

•Then just solve the equation formed.

• Thus by this you would be able to get the value of unknown.

Answered by RvChaudharY50
131

\Large\underline{\underline{\sf{Given}:}}

  • Area of Rectangle = 7200m²
  • Length of Rectangle = 80m

{\large\bf{\mid{\overline{\underline{To\:Find}}}\mid}}

  • Breadth of rectangle ???

\Large\underline{\underline{\sf{Solution}:}}

\textbf{we know that, Area of Rectangle} =

 \large\boxed{\bold{ Area = Length × Breadth}}

\textbf{Or, we can say that,,}

\large\boxed{\bold{Breadth = \frac{Area}{Length}}}

\textbf{Putting Values Now, we get:-}

  \red\leadsto \:  \green{Breadth} =   \pink{\frac{ \cancel{7200}}{ \cancel{80}}}  = \large\boxed{\bold{90cm}}

Hence, Breadth of Rectangle will be 90cm.

______________________________________

\large\bold\star\underline\mathcal{Extra\:Brainly\:Knowledge:-}

1) Each of the interior angles of a rectangle is 90°.

2) The diagonals of a rectangle bisect each other.

3) The opposite sides of a rectangle are parallel.

4) The opposite sides of a rectangle are equal.

5) A rectangle whose side lengths are a and b has area = a×b×sin90° = a×b

6) A rectangle whose side lengths are a a and b b has perimeter 2(a + b)...

7) The length of each diagonal of a rectangle whose side lengths are a and b is √(a²+b²) ..

_____________________________________

\large\underline\textbf{Hope it Helps You.}

Similar questions