Math, asked by shreya40523, 1 year ago

find the cost of leveling the ground which is in the form of a traingle. having a length of side at 75m, 65m, 70m, at the rate of 5 m per square


shreya40523: its of herons formula
shreya40523: if any body can solve you can also share it in comments

Answers

Answered by Anonymous
13
Hello here is your answer by Sujeet yaduvanshi ☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝☝________________________________________________________________________________________________________________________________________________


Question:-)find the cost of leveling the ground which is in the form of a traingle. having a length of side at 75m, 65m, 70m, at the rate of 5 m per square.


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Solution:-) Given that...


Length of Sides 75,65and 70


Solving the problem by Her on formula...

S=75+65+70/2
S=210/2


S=105


Then..


Here..
a=75

b=65

C=70


So..

Using Formula...

A=√105(105-75)(105-65)(105-70)

A=√105(30)(40)(35)

A=√4410000
A=2100



Also ....

GIVEN That


Cost of leveling the Ground=2100×5

=10500



hope this helps you.

cheers!! 

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Answered by BrainlyRaaz
23

 \bf{\underline{\underline{Answer:}}}

•°• 10500

 \bold{\underline {Given:}}

  • Side are 75m, 65m and 70m

  • Cost = ₹ 5 per m²

 \bold{\underline {To\:find :}}

  • The cost of leveling the ground =?

 \bf{\underline{\underline{Step\: by\: step \:explanation:}}}

Let, a = 75m, b = 65m and c = 70 m

First we have to find its semi - perimeter=

 {\bigstar{\boxed{\bf Semi-Perimeter = {S = {\dfrac{a+b+c}{2}}}}}}

  {S = \dfrac{75+65+70}{2}}

  {S = \dfrac{210}{2}}

S = 105

Now, area of triangle =

 \bigstar{\boxed{\bf Area \:of \triangle = {\sqrt{s(s-a) (s-b) (s-c)}}}}

 {Area \:of \triangle = {\sqrt {105(105-75) (105-65) (105-70)}}}

= {\sqrt{105 \times30\times40\times35 }}

= {\sqrt{105 \times15\times2\times20\times2\times35 }}

= 2 {\sqrt{105 \times15\times20\times35 }}

=2 {\sqrt{1102500}}

=2 {\sqrt{(1050) ^2}}

={2 \times 1050 }

 = {\bf{2100\:m}}

Cost of levelling the ground per m² = 5m²

⟹ 2100m² = 5 m

=2100×5

= ₹ 10500 Answer

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