हिंदी

The rational number 7-4 lies to the right of zero on the number line.

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प्रश्न

The rational number `7/(-4)` lies to the right of zero on the number line.

विकल्प

  • True

  • False

MCQ
सत्य या असत्य
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उत्तर

This statement is False.

Explanation:

Since, `7/(-4)` is a negative rational number.

So, it lies on the left of zero on the number line.

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अध्याय 1: Rational Numbers - Exercise [पृष्ठ १७]

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एनसीईआरटी एक्झांप्लर Mathematics [English] Class 8
अध्याय 1 Rational Numbers
Exercise | Q 86. | पृष्ठ १७

संबंधित प्रश्न

Represent `(-2)/11, (-5)/11, (-9)/11` on the number line.


Show the following numbers on a number line. Draw a separate number line for each example.

(1)`3/2 , 5/2 , -3/2`

(2)`7/5 , (-2)/5 , (-4)/5`

(3) `(-5)/8 , 11/8`

(4)`13/10 , (-17)/10`


Observe the number line and answer the questions.

  1. Which number is indicated by point B? 
  2. Which point indicates the number `1 3/4`?
  3. State whether the statement ‘the point D denotes the number `5/2`’ is true or false. 

Show the following numbers on a number line. Draw a separate number line for the example.

`3/2 , 5/2 , -3/2`


The number `sqrt2` is shown on a number line. Steps are given to show `sqrt3` on the number line using `sqrt2`. Fill in the boxes properly and complete the activity.

Activity :

  • The point Q on the number line shows the number ______.
  • A line perpendicular to the number line is drawn through the point Q. Point R is at unit distance from Q on the line.
  • Right angled ∆ORQ is obtained by drawing seg OR. 

`l  ("OQ") = sqrt2` ,    `l("QR") = 1`

`therefore` by Pythagoras theorem,

`[l("OR")]^2  = [l("OQ")]^2 + [l("QR")]^2 `

= `square^2`+ `square^2` = `square` + `square`

= `square`

∴ l(OR) = `square`

Draw an arc with centre O and radius OR. Mark the point of intersection of the line and the arc as C. The point C shows the number `sqrt3`.


Find the rational numbers represented by the question marks marked on the following number line


Draw a number line and represent the following rational numbers on it

`(-17)/(-5)`


The rational numbers `1/2` and –1 are on the opposite sides of zero on the number line.


The rational numbers `(-12)/(-5)` and `(-7)/17` are on the opposite sides of zero on the number line.


Find a rational number exactly halfway between:

`(-1)/3` and `1/3`


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