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Vidaara.orgClass 4 · Mathematics
CodeVID-M04-03-DIV-01
Divisibility & Quotient Patterns - Assignment
Chapter: Division with Remainders
Topic: Divisibility and Finding Quotient Patterns
Maximum Marks: 35
Time: 75 minutes
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.
A number is divisible by $2$ if it is:
  • A.odd
  • B.even
  • C.prime
  • D.large
2.
A number is divisible by $5$ if it ends in:
  • A.$0$ or $5$
  • B.$2$ or $4$
  • C.$1$
  • D.$9$
3.
A number is divisible by $10$ if it ends in:
  • A.$5$
  • B.$1$
  • C.$0$
  • D.$2$
4.
A number is divisible by $3$ if the sum of its digits is divisible by:
  • A.$2$
  • B.$3$
  • C.$5$
  • D.$10$
5.
"Divisible" means it divides exactly with:
  • A.a remainder
  • B.no remainder
  • C.a decimal
  • D.carrying
Section B — Short Answer (2 marks) 4 × 2 = 8 marks
6.
Is $48$ divisible by $2$?
7.
Is $35$ divisible by $5$?
8.
Is $70$ divisible by $10$?
9.
Is $27$ divisible by $3$?
Section C — Short Answer (3 marks) 4 × 3 = 12 marks
10.
Is $132$ divisible by $3$?
11.
Is $85$ divisible by $2$?
12.
List the numbers from $1$ to $20$ divisible by $5$.
13.
Is $144$ divisible by both $2$ and $3$?
Section D — Long Answer (5 marks) 2 × 5 = 10 marks
14.
Test $360$ for divisibility by $2, 3, 5$ and $10$, giving a reason for each.
15.
Find all the one-digit numbers (other than $1$) that divide $24$ exactly.

Answer Key

Section A — Multiple Choice Questions
  1. (B) even
  2. (A) $0$ or $5$
  3. (C) $0$
  4. (B) $3$
  5. (B) no remainder
Section B — Short Answer (2 marks)
  1. Yes.
  2. Yes.
  3. Yes.
  4. Yes (digit sum $9$).
Section C — Short Answer (3 marks)
  1. Yes (digit sum $6$).
  2. No.
  3. $5, 10, 15, 20$.
  4. Yes.
Section D — Long Answer (5 marks)
  1. Divisible by all: even ($2$); digit sum $9$ ($3$); ends in $0$ ($5$ and $10$).
  2. $2, 3, 4, 6, 8$.
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