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For a point {P}in the plane, let {d}_{{1}}{({P})}{a}{n}{d}{d}_

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For a point $P$ in the plane, let $d_{1} (P) a n d d_{2} (P)$ be the distances of the point $P$ from the lines $x - y = 0 a n d x + y = 0$ respectively. The area of the region $R$ consisting of all points $P$ lying in the first quadrant of the plane and satisfying $2 \leq d_{1} (P) + d_{2} (P) \leq 4,$ is

Name: Video solution 1: For a point Pin the plane, let d1(P)andd2(P)be the distances of the point Pfrom the lines x−y=0andx+y=0respectively. The area of the region Rconsisting of all points Plying in the first quadrant of the plane and satisfying 2≤d1(P)+d2(P)≤4,is
Uploaded: 2021-01-01T18:41:02.000Z
Duration: 2 min
Description: Video solution 1: For a point Pin the plane, let d1(P)andd2(P)be the distances of the point Pfrom the lines x−y=0andx+y=0respectively. The area of the region Rconsisting of all points Plying in the first quadrant of the plane and satisfying 2≤d1(P)+d2(P)≤4,is

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Charlotte Discussed

For a point

P

in the plane, let

d_{1} (P) a n d d_{2} (P)

be the distances of the point

P

from the lines

x - y = 0 a n d x + y = 0

respectively. The area of the region

R

consisting of all points

P

lying in the first quadrant of the plane and satisfying

2 \leq d_{1} (P) + d_{2} (P) \leq 4,

12 mins ago

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Question Text	For a point $P$ in the plane, let $d_{1} (P) a n d d_{2} (P)$ be the distances of the point $P$ from the lines $x - y = 0 a n d x + y = 0$ respectively. The area of the region $R$ consisting of all points $P$ lying in the first quadrant of the plane and satisfying $2 \leq d_{1} (P) + d_{2} (P) \leq 4,$ is
Answer Type	Video solution: 1
Upvotes	150

For a point Pin the plane, let d1​(P)andd2​(P)be the distances of the point Pfrom the lines x−y=0andx+y=0respectively. The area of the region Rconsisting of all points Plying in the first quadrant of the plane and satisfying 2≤d1​(P)+d2​(P)≤4,is

Filo tutor solutions (1)

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