Introduction to multiples - class-V
introduction to multiples
Questions
LCM of the numbers $12, 24$ and $36$ is
- $36$
- $24$
- $72$
- $108$
LCM of the numbers $36$ and $72$ is
- $36$
- $72$
- $108$
- $2$
Three common multiples of $18$ and $6$ are
- $18,6,9$
- $18,36,6$
- $36,54,72$
- None
LCM of the numbers $4$ and $9$ is
- $32$
- $40$
- $45$
- $36$
LCM of the numbers $17$ and $5$ is
- $105$
- $95$
- $85$
- $5$
LCM of two co-prime numbers is their
- sum
- difference
- product
- quotient
The multiple(s) of $12$ is/are
- $12$
- $36$
- $4$
- All of the above
Multiple(s) of $14$ is/are
- $7$
- $1$
- $28$
- All of the above
The LCM of co-prime numbers is the .........
- difference of numbers
- sum of numbers
- quotient of numbers
- product of numbers
If the value of $p=4$ then, $p , p +2, p + 4$ is a multiple of .......... .
- $3$
- $5$
- $2$
- $4$
Which of the following is NOT a positive multiple of $12$?
- $3$
- $12$
- $24$
- $48$
- $60$
Find the first four common multiples of the following :
- $24, 28, 32, 36$
- $24, 27, 33, 36$
- $12, 24, 36, 48$
- $12, 15, 20, 24$
Find the first four common multiples of the following :
- $72, 78, 84, 90$
- $12, 24, 36, 48$
- $24, 30, 36, 42$
- $8, 12, 16, 21$
State the following statement is True or False
- True
- False
Find the first four common multiples of the following :
- $24, 48, 72, 96$
- $24, 36, 48, 56$
- $24, 32, 40, 48$
- $48, 72, 96, 120$
Find the first six multiples of $17$
- $17, 51, 85, 102, 119$
- $34, 76, 102, 119, 340$
- $34, 51, 68, 102, 170$
- $17, 34, 51, 68, 85, 102$
If A, B and C are three numbers such that L.C.M. of A and B is B and the L.C.M. of B and C is C then the L.C.M. of A, B and C is
- A
- B
- C
- $\displaystyle \frac{A+B+C}{3}$
The sum of the first five multiples of $6$ is
- $90$
- $60$
- $30$
- $120$
Find a number which has a multiple of all the numbers from $1$ to $10?$
- $5040$
- $1260$
- $720$
- $1440$
Find a possible value of $v$, if the least common multiple of $9, 10, 12$ and $v$ is $540$.
- 18
- 24
- 27
- 36
- 45
What is the least common multiple of $10$ and $20$?
- $2$
- $5$
- $10$
- $20$
- $200$
The greatest number with four digits which when divided by $3, 5, 7, 9$ leaves the remainders $1, 3, 5, 7$ respectively, is _______.
- $9763$
- $9673$
- $9367$
- $9969$
When $31513$ ad $34369$ are divided by a certain three digit number, the remainders are equal, then the remainder is ______.
- $86$
- $97$
- $374$
- $113$
The numbers which are multiples of $2$ are called ____.
- odd
- even
- prime
- composite