Vidaara.orgClass 5 · Mathematics
CodeVID-M05-08-DST-01
Distance Between Points - Assignment
Name: ____________________
Roll No.: __________
Date: ____________
General Instructions
- All questions are compulsory.
- Section A carries 1 mark each, Section B 2 marks, Section C 3 marks and Section D 5 marks.
- Show all working for Sections B, C and D. Only final answers are given at the end — for full solutions, raise your doubts with your teacher.
Section A — Multiple Choice Questions
5 × 1 = 5 marks
1.
Same $y$-coordinate means the points lie on a:
- A.vertical line
- B.horizontal line
- C.diagonal
- D.curve
2.
Same $x$-coordinate means the points lie on a:
- A.vertical line
- B.horizontal line
- C.diagonal
- D.curve
3.
The horizontal distance is the difference of the:
- A.$y$-coordinates
- B.$x$-coordinates
- C.origins
- D.signs
4.
The distance between $(1,2)$ and $(5,2)$ is:
- A.$3$
- B.$4$
- C.$6$
- D.$2$
5.
Distance is always:
- A.negative
- B.positive
- C.zero
- D.a fraction
Section B — Short Answer (2 marks)
4 × 2 = 8 marks
6.
Find the distance between $(1,2)$ and $(5,2)$.
7.
Find the distance between $(3,1)$ and $(3,6)$.
8.
Find the distance between $(2,4)$ and $(9,4)$.
9.
Find the distance between $(4,2)$ and $(4,8)$.
Section C — Short Answer (3 marks)
4 × 3 = 12 marks
10.
Find the distance between $(2,3)$ and $(8,3)$.
11.
Find the distance between $(5,1)$ and $(5,9)$.
12.
Find the distance between $(1,7)$ and $(6,7)$.
13.
Find the distance between $(3,2)$ and $(3,10)$.
Section D — Long Answer (5 marks)
2 × 5 = 10 marks
14.
A rectangle has corners $A(1,2)$, $B(6,2)$, $C(6,5)$, $D(1,5)$. Find $AB$, $BC$ and the perimeter.
15.
Points $P(2,4)$ and $Q(2,9)$ lie on a vertical line. Find $PQ$ and the midpoint.
Answer Key
Section A — Multiple Choice Questions
- (B) horizontal line
- (A) vertical line
- (B) $x$-coordinates
- (B) $4$
- (B) positive
Section B — Short Answer (2 marks)
- $4$.
- $5$.
- $7$.
- $6$.
Section C — Short Answer (3 marks)
- $6$.
- $8$.
- $5$.
- $8$.
Section D — Long Answer (5 marks)
- $AB=5$, $BC=3$, perimeter $16$.
- $PQ=5$; midpoint $(2,6.5)$.
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