Question

Aacha Venuu ab tu na apne question jake bol


I am liar
mujhse bdi juthi is dharti pe paida nahi hui
Juuth bolke dusro ki ladai karvana hai mera kaam heheh

Mujhe tag kr dena heheh


Lo mene vapas dare chuna heheh​

Answer 1

Answer:

okie.. abhi krti hu....

Answer 2

Explanation:

⚙️⚙️⚙️⚙️⚙️⚙️⚙️⚙️⚙️⚙️⚙️⚙️⚙️

Step-by-step explanation:

We are given that two sides of triangular field are 85 M and 154 m

Perimeter of triangle = 324 M

Let the third side be x

Perimeter of triangle =Sum of all sides

$\Rightarrow85+154+x </p><p>$

$\Rightarrow239+x$

Since we are given that Perimeter of triangle = 324M;

$So, \Rightarrow 324 = 239 +x;</p><p>$

$\Rightarrow324 - 239 = x; \\ </p><p> </p><p> \Rightarrow8 5 = x \\ </p><p>$

Now we will use heron's formula to find the area of triangle

$\rightarrow \: a = 85m \\ </p><p> \rightarrow \: b = 154m; \\ </p><p> \rightarrow \: c = 85m; \\ </p><p> </p><p>Area = \sqrt{(s(s - a) \times (s - b) \times (s - c))} ; \\ \\ s \rightarrow\frac{ (a + b + c)}{2}$

Substitute the values:

$\rightarrow \: s = \frac{(85 + 154 + 85)}{2} \\ \\ \\ \\ </p><p></p><p></p><p>\Rightarrow s = 162; \\ \\ \\ \\ </p><p> </p><p>\Rightarrow \: Area =; \sqrt{162(162-85)(162-154)(162-85)} ;</p><p>$

${\boxed{ \green {\Rightarrow \: Area = 2772}}}$

So, Area of triangle is 2772

Now rto find the length of the perpendicular from the opposite vertex on the site measuring 154 m

$Area = \frac{1}{2} \times B a s e \times H e i g h t;$

$2772 = \frac{1}{2} \times 154 \times H e i g h t;$

$\frac{(2772 \times 2)}{154} = Height;$

$\mathscr\red {Height=36 }$

Hence Area of triangle is 2772 and he length of the perpendicular from the opposite vertex on the site measuring 154 m is 36 m

hope it's useful for you

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