Answer:
The value of [tex](22^{2} + b) (32^{2} - 36)[/tex] is [tex](478192 + 988b)[/tex]
Solution:
[tex]$\left(22^{2}+b\right)\left(32^{2}-36\right)$[/tex]
On simplifying the squares,
[tex]$\left(22\times 22+b\right)\times (32\times 32-36)$[/tex]
[tex]$(484+b) \times(32 \times 32-36)$[/tex]
[tex]$(484+b) \times(1024-36)$[/tex]
[tex]$(484+b) \times 988$[/tex]
According to the distribution property,
[tex]$(484 \times 988)+(b \times 988)$[/tex]
[tex]$478192+988 b$[/tex]
So, the answer is (478192 + 988b)
