Question

The distance between the point a(0,6)b(0,-2) is

Answer 1

[HeY Mate]

$\huge\bold\red{Answer}$

Here,

$x_{1} = 0 \: and \: y_{1} = 6 \\ x_{2} = 0 \: and \: y_{2} = - 2$

Solution:

By using DISTANCE FORMULA,

$= > | (x_{2} - x_{1} ) {}^{2} + (y_{2} - y_{1} ) {}^{2} | \\ = > | 0 + ( - 2 - 6) {}^{2} | \\ = > | </strong><strong>(</strong><strong>0 - 8</strong><strong>)</strong><strong>^</strong><strong>2</strong><strong> | \\ = > </strong><strong>+</strong><strong>6</strong><strong>4</strong><strong>$

Hence, Distance between a and b is 8 units.

▪️

▪️

▪️

I Hope It Helps You✌️

Answer 2

${\huge{\bold{\blue{\bigstar{\boxed{\bf{Question}}}}}}}$

The distance between the point a(0,6)b(0,-2) is

${\huge{\bold{\blue{\bigstar{\boxed{\bf{Solution}}}}}}}$

${\bold{\blue{\boxed{\bf{ Distance\:Formulae }}}}}$

${\bold{\blue{\boxed{\bf\sqrt((x_2-x_1)^2+ (y_2 - y_1)^2)}}}}$

• $x_1 = 0 , x_2 = 0$
• $y_1 = 6 , y_2 = -2$

$\rightarrow\sqrt(0-0)^2+ (-2 - 6)^2$

$\rightarrow\sqrt(0)^2+ (-8)^2$

$\rightarrow\sqrt -8^2$

• square cancel the roots

$8$

${\bold{\blue{\boxed{\bf{ Distance= 8}}}}}$

____________________❤

THANK YOU ❤