Odd and even numbers - class-VI
Description: odd and even numbers | |
Number of Questions: 22 | |
Created by: Muni Gupte | |
Tags: maths numbers integers factors and multiples negative numbers and integers numbers : revision whole numbers reviewing number concepts playing with numbers |
If the number of consecutive odd integers whose sum can be expressed as $50^2 - 13^2$ is k then k, can be
Let A, B, C, D, E be the smallest positive integers having 10, 12, 15, 16, 20 positive divisors respectively. Then
A+B
Mark the correct alternative of the following.
The successor of the smallest prime number is?
The general form of an even number is
Odd numbers are not divisible by
Difference between two even numbers after and before $2n$, where $n$ is a positive number, is-
Pick out even number:
$123, 246, 145, 279$
The sum of even numbers between $1$ and $31$ is:
$-1$ is an odd integer, 5th consecutive integer is
Which one of the following is even?
Which of the following is positive even integer?
Every even integer can be written as
(Note: $m$ is any integer)
If you add two even numbers together, the answer is
If m, n, o, p and q are integers then $m(n + o) (p - q)$ must be even then which of the following is even?
Pick odd ineger:
$3, -4, -3, 5$
If you add two odd numbers together, the answer is
Write two odd integers lesser than $1$.
If k is a positive integer, then $k(k+1)(k+3)$ is
Write $2$ even integers greater than $-4$
Example of an even number from the following is:
The numbers which are not multiples of $2$ are called _______.