To find the value of $27^3 - 22^3$, we can use the algebraic identity for the difference of cubes: $a^3 - b^3 = (a - b)(a^2 + ab + b^2)$
Identify $a$ and $b$:
Calculate the difference $(a - b)$:
$27 - 22 = 5$
Calculate the terms $a^2$, $ab$, and $b^2$:
Calculate the sum $(a^2 + ab + b^2)$:
$729 + 594 + 484 = 1807$
Multiply the results from step 2 and step 4:
$5 \times 1807 = 9035$
Alternatively, calculate the cubes directly:
Therefore, the value of $27^3 - 22^3$ is $9035$.
Identify the number that will replace the question mark in the second equation based on the relationship represented in the first equation.

What value should come in the place of question mark (?) in the following equation?
$(0.008\div?) + (0.006 \div 0.03) + (0.008 \div 0.04) =0.5$
If 'I' stands for '+', 'J' stands for 'x', 'K' stands for '÷', and 'L' stands for '-', then what will come in place of the question mark (?) in the following equation?
6 K 2 J 4 L 3 I 9 = ?
If 'A' stands for '$\div $', 'B' stands for 'x', 'C' stands for '+' and 'D' stands for '-', then what will come in place of the question mark (?) in the following equation?
33 A 3 C 4 B 2 D 4 A 2 = ?