Math, asked by rslpkush, 1 year ago

There is a circular park in front of DPS was radius is 10 minute round department circular line is drawn with having radius 11 M suppose
two persons A and B are standing on the opposite sides of circular line what is the maximum distance between them and which of the person is closer to the centre of the circular line and which value is
shown by the persons


jay2101: yes i will help you
rslpkush: So can I ask my question
jay2101: ask on web

Answers

Answered by jay2101
5
Answer :

Given Radius of circular park  =  10 m
And
Around the park one circular line is drawn which is having radius 11 m .

So,

A ) A person takes 4 round of a circular line what distance he cover.

Distance cover by this person = 4 PerimeterofcircularlinePerimeterofcircularline

We know Perimeter of circle  = 2πr2πr , So

Distance cover by this person = 4 ( 2 × 227 × 11 = 4 (4847) = 4 × 69.1428 = 414.8568 ≈ 414.86 m        ( Ans )2 × 227 × 11 = 4 4847 = 4 × 69.1428 = 414.8568 ≈ 414.86 m        ( Ans ) )

B ) Suppose two person a and b are standing on the opposite side of a circular line what is the maximum distance between them .

We draw two person A and B on diagram , As :

So maximum distance between them is 11 - 10 =  1 m

C ) Person A is closer to the center  .

D ) Values are shoen by person that to exercise is good for health and we can stay fit .

rslpkush: From a point on the ground 60 M away from the foot of the tower the angle of elevation of the top of the tower is 30° the angle of elevation of the top of the water tank on the top of the tower is 45 degree find the height of Tower and depth of the tank
rslpkush: Can you help me in solving this
rslpkush: Are you available
jay2101: sorry i am offline
jay2101: Let h m be the height of tower and x m be the depth of tank.

Now, In ΔABC,





 In ΔABD,



∴ Height of the tower and depth up tank 
jay2101: sorry you cannot understand i will explain
jay2101: Let h m be the height of tower and x m be the depth of tank
jay2101: m=may
jay2101: Now, In ΔABC,

jay2101:  In ΔABD,
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