5. Represent V10.5 geometrically on the number line.

1.	5. Represent V10.5 geometrically on the number line.
Answer» Answer: We can do it by using phythagoras theorem Step-by-step explanation: We ACN √ 10 as follows √10 = √9+1 > √10 = √3sqaure + 1 square the constraction steps are as follows . Take the line segment AO = 3 unit on the x - AXIS ( consider 1 unit = 10 cm ) . Draw a perpendicular on O and draw a line OC = 1 unit . Now JOIN AC in √ 10 . Take A as centre amd AC as radius , draw a arc which cuts x - axis at point E . The line segment AC in he below daigram explain the unit √ 10 *hope* it it will help you *please* *mark* me as a brain list friends

Answer»

Answer:

We can do it by using phythagoras theorem

Step-by-step explanation:

We ACN √ 10 as follows

√10 = √9+1

> √10 = √3sqaure + 1 square

the constraction steps are as follows

. Take the line segment AO = 3 unit on the x - AXIS ( consider 1 unit = 10 cm )

. Draw a perpendicular on O and draw a line OC = 1 unit

. Now JOIN AC in √ 10

. Take A as centre amd AC as radius , draw a arc which cuts x - axis at point E

. The line segment AC in he below daigram explain the unit √ 10

hope it it will help you

please mark me as a brain list friends