Whole Numbers

Which of the following statements is true?

What is the predecessor of $11$?

What is the successor of the smallest natural number?

Find the predecessor of $3,33,333$.

How many units are between $4$ and $9$ on the number line?

The successor of the predecessor of $100$ is:

What is the result when we subtract the predecessor of $1$ from the successor of $1$ in whole numbers?

The sum of the predecessor of $50$ and the successor of $50$ is:

What is the successor of the largest $6$-digit whole number?

Which whole number on the number line is to the immediate left of $1$?

On the number line, to find the sum $0 + 4$, we start at $0$ and move:

If the unit distance between two consecutive numbers is $1$ cm, what is the distance between $3$ and $8$ on the number line?

Which whole number is located $1$ unit to the left of $10$ on the number line?

Starting at $14$ on the number line, if you move $4$ units to the left and then $2$ units to the right, which number do you reach?

Starting from $7$, you move right to $12$. Then you move left to $4$. What is your final position relative to your starting position?

Which movement represents $16 \div 4 = 4$?

If $x$ is the predecessor of $1$ and $y$ is the successor of $1$, what is the distance between $x$ and $y$ on the number line?

Which point on the number line represents the number that is the successor of the difference between the largest $2$-digit number and the smallest $2$-digit number?

Point $A$ is at $5$. Point $B$ is at $25$. A point $C$ is chosen such that $AC = 3 \times CB$ and $C$ lies between $A$ and $B$. What is the position of $C$?

If $n$ is a whole number such that $n-2$ exists as a whole number, what is the distance between the successor of $n$ and the predecessor of $n-1$?

The property that states the product of two whole numbers is always a whole number is:

What is the sum of the smallest whole number and the smallest natural number?

Find the product $4 \times 123 \times 250$ using suitable grouping.

What is $0 + 1234$ equal to?

Which of the following statements is FALSE for whole numbers?

Solve $16 \times 10 + 16 \times 20 + 16 \times 70$ using properties.

The property that $a + (b + c) = (a + b) + c$ is known as:

If $a, b, c$ are whole numbers such that $a > b$, then $(a - b) \times c$ is equal to:

If $a \times (b + c) = ab + ac$, then $(10 + 20) \times 5$ is equal to:

Find the value of $40 \times 125 \times 2 \times 5$ by suitable rearrangement.

To calculate $55 - 9$ easily, we can use the pattern:

Observe the pattern: $101 \times 12 = 1212$, $101 \times 25 = 2525$. What is $101 \times 45$?

Which shape can the number $6$ NOT form (using more than one dot per row/column)?

What is $16 \times 50$ calculated as $16 \times \frac{100}{2}$?

A student calculates the square of numbers ending in $5$ using the pattern $(x5)^2 = x(x+1)$ followed by $25$. What is $65 \times 65$?

Using the pattern $37 \times 3 = 111$, what is the result of $37 \times 27$?

What is the sum of the first $8$ natural numbers ($1 + 2 + 3 + 4 + 5 + 6 + 7 + 8$)?

Find the sum of the sequence $1+2+3+4+5+6+7+8+7+6+5+4+3+2+1$.

Using the pattern $(n+1)^2 = n^2 + n + (n+1)$, and given that $25^2 = 625$, calculate $26^2$.

Find the $50^{th}$ term in the arithmetic sequence $5, 11, 17, 23, ...$.