Question

the distance between the point (4,3) and the origin is ​

Answer 1

Answer:

Origin (0,0)

Point A (4,3)

Distance formula = \sqrt{( x^{2} +y^{2})}

Distance = \sqrt{3^2 + 4^2}

= \sqrt{9+16}

= \sqrt{25}

= 5

Answer 2

⏩P(4,3)

The given point is P (4, 3).

Distance of point P from x-axis is 3 units.

Distance of point P from y-axis is 4 units.

Distance of point P from origin = OP, where O is the origin.

From P draw line A perpendicular to x-axis.

You can observe that OAP is a right angled triangle with OA = 4 units, AP = 3 units.

So, using Pythagoras theorem,

OP2 = 42 + 32 = 25 => OP = 5 units

Hence, the distance of point P from origin is 5 units.