Question
Between any two rational numbers there.

Answer

  1. Are many rational numbers.

    Solution :

    Between any two rational number there are many rational number,
    Example:- 4 and 8
    We have 5, 6, 7, 7.5, and many more.

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

If $a + b + c = 0$ then $\Big(\frac{\text{a}^2}{\text{bc}}+\frac{\text{b}^2}{\text{ca}}+\frac{\text{c}^2}{\text{ab}}\Big)=$?
In Fig., if lines $l$ and $m$ are parallel lines, then $x =$
$\frac{(\text{a}^2-\text{b}^2)^3+(\text{b}^2-\text{c}^2)^3+(\text{c}^2-\text{a}^2)^3}{(\text{a}-\text{b})^3+(\text{b}-\text{c})^3+(\text{c}-\text{a})^3}=$
If ABC and DEF are two triangles such that $\triangle\text{ABC}\cong\triangle\text{FDE}$ and $\text{AB}=5\text{m},\angle\text{B}=40^\circ$ and $\angle\text{A}=80^\circ.$ Then, which of the following is true?
  1. $\text{DF}=5\text{cm},\angle\text{F}=60^\circ$
  2. $\text{DE}=5\text{cm},\angle\text{E}=60^\circ$
  3. $\text{DF}=5\text{cm},\angle\text{E}=60^\circ$
  4. $\text{DE}=5\text{cm},\angle\text{D}=40^\circ$
The total surface area of a cone of radius $7\ m$ and slant height $10\ m$ is:
If A and B are two points on a circle such that $\text{m}\big(\widehat{\text{AB}}\big)=260^\circ.$ A possible value for the angle subtended by arc BA at a point on the circle is:
  1. 100°
  2. 75°
  3. 50°
  4. 25°
Directions : In the following questions, the Assertions (A) and Reason(s) (R) have been put forward. Read both the statements carefully and choose the correct alternative from the following :
Assertion : $( 2+\sqrt2)^2=6+4\sqrt2$
Reason : $ (\text{a}+\text{b})^2=\text{a}^2+\text{b}^2+2\text{ab}$
The sides of a triangle are $16\ cm, 30\ cm, 34\ cm.$ Its area is:
The height of a solid cone is 12cm and the area of the circular base is $64\pi\text{cm}^2.$ A plane parallel to the base of the cone cuts through the cone 9cm above the vertex of the cone, the areas of the base of the new cone so formed is:
  1. $9\pi\text{cm}^2$
  2. $16\pi\text{cm}^2$
  3. $25\pi\text{cm}^2$
  4. $36\pi\text{cm}^2$