Question
Using the number line, write the integer which is $5$ less than $3.$

Answer

We want to know an integer which is $5$ less than $3: $
We start from $3$ and move to the left by $5$ steps and obtain $–2$ as shown in the figure below:

Therefore, $5$ units less than $3$ is $–2.$

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

Find the least number of five digits that is exactly divisible by $16, 18, 24$ and $30.$
Avinash works as a lecturer and earns $Rs. 12000$ per month. His wife who is a doctor earns $Rs. 15000$ per month. Find the following ratios:
$i.\ $Avinash's income to their total income.
$ii.\ $Avinash's income to their total income.
Abhishek had $₹7.45.$ He bought toffees for $₹5.30.$ Find the balance amount left with Abhishek.
Arrange the following fractions in descending order:$\frac{3}{4},\frac{5}{8},\frac{11}{12}\ \text{and}\ \frac{17}{24}$
Draw a line segment of length $6.5\ cm$ and divide it into four equal parts, using ruler and compasses.
Find the equivalent fraction of $\frac{2}{9}$ with denominator $63.$
Identify the symmetrical instruments from your mathematical instrument box.
Draw a circle with centre at point $O$ and radius $5\ cm.$ Draw its chord $AB,$ draw the perpendicular bisector of line segment $AB.$ Does it pass through the centre of the circle$?$
Mark the following points on a sheet of paper. Tell how many line segments can be obtained in each case:
(i) Two points $A, B$.
(ii) Three non-collinear points $A, B, C$.
(iii) Four points such that no three of them belong to the same line.
(iv) Any five points so that no three of them are collinear.
[Hint: Put $n=2,3,4,5$ in the following formula and check the truth of the statement in each case: If there are $n$ points in a plane such that no three of them are collinear, then the number of line segments obtained by joining these points is equal to $\frac{n(n-1)}{2}$ ]