Advertisements
Advertisements
प्रश्न
Represent `sqrt3.5,` `sqrt9.4,` `sqrt10.5` on the real number line.
Advertisements
उत्तर
We are asked to represent the real numbers `sqrt3.5,` `sqrt9.4` and `sqrt10.5`on the real number line
We will follow a certain algorithm to represent these numbers on real number line

(a) `sqrt3.5`
We will take A as reference point to measure the distance
(1) Draw a sufficiently large line and mark a point A on it
(2) Take a point B on the line such that AB = 3.5 cm
(3) Mark a point C on the line such that BC = 1 cm
(4) Find mid point of AB and let it be O
(5) Take O as center and OC as radius and draw a semi circle. Draw a perpendicular BD which cuts the semi circle at D
(6) Take B as the center and BD as radius, draw an arc which cuts the horizontal line at E
(7) Point E is the representation of `sqrt3.5`
(b) `sqrt9.4`
We will take A as reference point to measure the distance. We will follow the same figure in the part (a)
(1) Draw a sufficiently large line and mark a point A on it
(2) Take a point B on the line such that AB = 9.4 cm
(3) Mark a point C on the line such that BC = 1 cm
(4) Find mid point of AB and let it be O
(5) Take O as center and OC as radius and draw a semi circle. Draw a perpendicular BC which cuts the semi circle at D
(6) Take B as the center and BD as radius, draw an arc which cuts the horizontal line at E
(7) Point E is the representation of `sqrt9.4`
(c) `sqrt10.5`
We will take A as reference point to measure the distance. We will follow the same figure in the part (a)
(1) Draw a sufficiently large line and mark a point A on
(2) Take a point B on the line such that AB = 10.5 cm
(3) Mark a point C on the line such that BC = 1 cm
(4) Find mid point of AB and let it be O
(5) Take O as center and OC as radius and draw a semi circle. Draw a perpendicular BC which cuts the semi circle at D
(6) Take B as the center and BD as radius, draw an arc which cuts the horizontal line at E
(7) Point E is the representation of `sqrt10.5`
APPEARS IN
संबंधित प्रश्न
Visualise 2.665 on the number line, using successive magnification.
The number \[1 . \bar{{27}}\] in the form \[\frac{p}{q}\] , where p and q are integers and q ≠ 0, is
\[0 . \bar{{001}}\] when expressed in the form \[\frac{p}{q}\] (p, q are integers, q ≠ 0), is
The smallest rational number by which`1/3`should be multiplied so that its decimal expansion terminates after one place of decimal, is
Represent the following numbers on the number line
5.348
Represent the following number on the number line:
7.2
Represent the following number on the number line:
`(-3)/2`
Represent geometrically the following number on the number line:
`sqrt(5.6)`
Represent geometrically the following number on the number line:
`sqrt(8.1)`
Represent geometrically the following number on the number line:
`sqrt(2.3)`
