Question

Find the area of square plot of land whose each side measure 17 upon 2 menter

Answer 1

AnswEr:

♡Reference of image is in diagram

$\setlength{\unitlength}{1.5cm}\begin{picture}(8,2)\thicklines\put(7.7,3){\large{A}}\put(7.2,2){\mathsf{\large{8.5 m}}}\put(7.7,1){\large{B}}\put(9,0.7){\matsf{\large{8.5m}}}\put(10.6,1){\large{C}}\put(8,1){\line(1,0){2.5}}\put(8,1){\line(0,2){2}}\put(10.5,1){\line(0,3){2}}\put(8,3){\line(3,0){2.5}}\put(10.6,3){\large{D}}\end{picture}$

$\star\normalsize\sf\ Side \: of \: square = \frac{17}{2} m \\ \\ \:\:\:\:\:\:\:\:\:\:\qquad\sf\ = \frac{\cancel{17}}{\cancel{2}} =8.5m$

$\underline{\bigstar\:\textsf{Area \: of \: Square:}}$

$\normalsize\ : \implies\sf\ Area \: of \: square \: = (side)^2\\\\\\\normalsize\ : \implies\sf\ Area \: = \: (8.5)^2\\\\\\\normalsize\ : \implies\sf\ Area \: = 8.5 \times\ 8.5\\\\\\\normalsize\ : \implies\sf\ Area \: = 72.25\\\\\\\normalsize\ : \implies{\underline{\boxed{\sf \red{Area \: = 72.25 \: m^2}}}}$

Answer 2

$\huge\underline\mathrm{SOLUTION:-}$

AnswEr:

• The area of square plot of land = 72.25 m².

Given:

• The area of square plot of land whose each side measure 17 upon 2 meter.

Need To Find:

• The area of square plot of land = ?

ExPlanation:

$\setlength{\unitlength}{1.5cm}\begin{picture}(8,2)\thicklines\put(7.7,3){\large{A}}\put(7.2,2){\mathsf{\large{8.5 m}}}\put(7.7,1){\large{B}}\put(9,0.7){\matsf{\large{8.5m}}}\put(10.6,1){\large{C}}\put(8,1){\line(1,0){2.5}}\put(8,1){\line(0,2){2}}\put(10.5,1){\line(0,3){2}}\put(8,3){\line(3,0){2.5}}\put(10.6,3){\large{D}}\end{picture}$

Firstly we have to find:

• The side of square = ?

Side of square = $\mathsf {\frac{17}{2}\: m}$

➠ $\mathsf {\dfrac{\cancel{17}}{\cancel{2}}\:m = 8.5\:m}$

Now we have to find:

• The area of square = ?

Formula used here:

• Area of square = Side × Side

Putting the values according to the given formula:

➠ Area of square = 8.5 × 8.5

➠ Area of square = 72.25

• Hence, the area of square plot of land is 72.25 m².

$\setlength{\unitlength}{1.0 cm}}\begin{picture}(12,4)\thicklines\put(1,1){\line(1,0){6.5}}\put(1,1.1){\line(1,0){6.5}}\end{picture}$