Question

5. How many diagonals can be drawn from one vertex in each of the following polygons?
(1) hexagon​

Answer 1

________________________________

• How many diagonals can be drawn from one vertex in each of the following polygons?

(1) hexagon

●To find the Number of Diagonals =

$\sf \: n(n-3)/2$

no.of sides in hexagon=6

☆ The total diagonals are

$\bf \: \implies (6-3)/2=9$

So 9 diagonals can be drawn from one vertex in each of the hexagon.

______________________________________

Answer 2

Step-by-step explanation:

(1) hexagon

●To find the Number of Diagonals =

$\sf \: n(n-3)/2$

no.of sides in hexagon=6

☆ The total diagonals are

$\bf \: \implies (6-3)/2=9$

So 9 diagonals can be drawn from one vertex in each of the hexagon.

Answer 3

Step-by-step explanation:

(1) hexagon

●To find the Number of Diagonals =

$\sf \: n(n-3)/2$

no.of sides in hexagon=6

☆ The total diagonals are

$\bf \: \implies (6-3)/2=9$

So 9 diagonals can be drawn from one vertex in each of the hexagon.

Hope it will help you ✌