Priya plays a number game and follows the below steps.

Step 1: Choose a two-digit number between $20$and $100$.

Step 2: Add digits together.

Step 3: Subtract the sum from the original number.

Which of the following statement is true of the resultant number in step $3$?

In the question given below, the numbers in the figures are related. Identify their relationships and find the missing numbers in the given figures.

Which number will replace the question mark?

In the question given below, the numbers in the figures are related. Identify their relationships and find the missing numbers in the given figures.

In the question given below, the numbers in the figures are related. Identify their relationships and find the missing numbers in the given figures.

Which number will replace the question mark?

Select the combination of letters that when sequentially placed in the blanks of the given series will complete the series.

$\mathrm{l} \mathrm{\_} \mathrm{chtlgc} \mathrm{\_} \mathrm{tlg} \mathrm{\_} \mathrm{ht} \mathrm{\_} \mathrm{gc} \mathrm{\_} \mathrm{tlgch} \mathrm{\_}$

If, in a two-digit number, the digit at unit place is $x$ and the digit at tens place is $4$, then the two-digit number is _____.

Consider a three-digit number with the following properties:

I. If its digits in units place and tens place are interchanged, the number increases by $36$
II. If its digits in units place and hundreds place are interchanged, the number decreases by $198$ .

Now, suppose that the digits in tens place and hundreds place are interchanged. Then, the number

Replace $A, B, C$ by suitable numerals.

$\begin{array}{cccc}& C& B& 5\\ -& 2& 8& A\\ & 2& 5& 9\end{array}$

Replace $A, B \mathrm{and} C$ by suitable numerals.

$5\mathrm{A}+87CB3$

Replace $A, B$ by suitable numerals.

$\begin{array}{ccc}& 6& A\\ -& A& B\\ & 3& 7\end{array}$

Find the value of A and B in $\begin{array}{cc}5& A\\ A& 5\\ B& 9\end{array}$ (Addition)

Replace $A, B \mathrm{and} C$ by suitable numerals.

$4\mathrm{C}\mathrm{B}6+369\mathrm{A}8173$

Replace $A, B$ by suitable numerals.

$\begin{array}{cc}& A\\ +& A\\ +& A\\ B& A\end{array}$