Math, asked by Tushardalal, 1 year ago

find the distance between P (x, y)and origin

Answers

Answered by sallukhan
2
let orgin O,


Then,
PO = √ (x-0)^2 + (y-0)^2
=√x^2+y^2



Always remember that distance of any point from Origin is equal to the sum of the square root of that point


poornimasai1: i think that the answer is going to be x+you because as he said if u take the square for c and you common u can cancel the square root and u can have the answer as x+y
poornimasai1: hope this is correct
Answered by topanswers
4

Given:

Point ( x, y )

Origin ( 0, 0 )

To find:

The distance.

Solution:

By formula

Distance between two points = √(( y2 - y1 )^2 + ( x2 - x1 )^2)

Origin ( 0, 0 ) ( x1, y1 )

Point ( x, y ) ( x2, y2 )

Distance = √(( y - 0 )^2 + ( x - 0 )^2

√(x)^2 + (y)^2  

Hence, the distance of a point P(x,y) from the origin is √(x)^2 + (y)^2.

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