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Darya [45]
3 years ago
9

The outer edge of a circular running track is 330m long. If it is widened by 7m all around, find the cost of widening it at 8 pe

r square metre.​
Business
1 answer:
Oksanka [162]3 years ago
7 0

Answer:

Here given that perimeter of circular running track =330m

Let radius=r

As we know that in a circle

{\boxed{\sf Perimeter=2\pi r}}

  • Substitute the values

\qquad \quad{:}\longmapsto\tt 2\times\dfrac {22}{7}×r=330

\qquad \quad{:}\longmapsto\tt \dfrac {44}{7}r=330

\qquad \quad{:}\longmapsto\tt r=\dfrac {330×7 }{44}

\qquad \quad{:}\longmapsto\tt r=\dfrac{2310}{44}

\qquad \quad{:}\longmapsto\tt r=52.5

\therefore\sf r=53m (Approx)

Again

{\boxed{\sf Area=\pi r^2 }}

  • Substitute the values

\qquad \quad{:}\longmapsto\tt Area=\dfrac{22}{7}×(53)^2

\qquad \quad{:}\longmapsto\tt Area=8828.2m^2

\therefore\sf Area=8828m^2 (Approx)

<h3>Now </h3>

the radius is increased by 7m

Hence

New radius=(x+7)m=53+7=60m

New Area=

\qquad \quad{:}\longmapsto\tt \pi. r^2

\qquad \quad{:}\longmapsto\tt \dfrac {22}{7}(60)^2

\qquad \quad{:}\longmapsto\tt \dfrac {22}{7}×3600

\qquad \quad{:}\longmapsto\tt 11314.28m^2

\therefore\sf AREA=11314m^2 (Approx).

<h3>now </h3>

Area of widened Area=New area-Old Area

\qquad \quad{:}\longmapsto\tt 11314-8828

\qquad \quad{:}\longmapsto\tt 2486m^2

  • Cost of widening per square=8

Total cost=

\qquad \quad{:}\longmapsto\tt 2486×8

\qquad \quad{:}\longmapsto\tt 19888

\therefore\sf Total\:cost\:is\: 19888.

<h3>Can't understand the attachment?</h3>

Here is a latex diagram for your question.

\Huge\downarrow

\setlength{\unitlength}{1cm}\begin{picture}(0,0)\thicklines\qbezier(2.3,0)(2.121,2.121)(0,2.3)\qbezier(-2.3,0)(-2.121,2.121)(0,2.3)\qbezier(-2.3,0)(-2.121,-2.121)(0,-2.3)\qbezier(2.3,0)(2.121,-2.121)(-0,-2.3)\qbezier(1.2,0)(1.121,1.121)(0,1.2)\qbezier(1.2,0)(1.121,-1.121)(0,-1.2)\qbezier(0,-1.2)(-1.121,-1.121)(-1.2,0)\qbezier(-1.2,0)(-1.121,1.121)(0,1.2)\put(-0,0){\vector(-1,0){2.3}}\put(0,0){\vector(0,1){1.2}}\put(-1.7,0.2){$\bf (x+7)m$}\put(0.2,0.3){$\bf x m$}\end{picture}

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