Question

Find the missing term.
Picture attached. Helppp

Answer 1

Idk lol I’m just writing this for the 100% sorry

Answer 2

`\boxed {} = {x}^(158)`

Step-by-step explanation

The given expression is:

`({ {x}^(12) )}^(5) * ({ {x}^( - 2) )}^(9) \boxed {} = ({ {x}^(40) )}^(5)`

Use the property,

`({ {a}^(m) )}^(n) = { {a}^(mn) }`

`({ {x}^(60) )} * ({x}^( - 18) )\boxed {} = ({ {x}^(200) )}`

Use the property,

`{a}^(m) * {a}^(n) = {a}^(m + n)`

`({ {x}^(60 + - 18) )} \boxed {} = ({ {x}^(200) )}`

`({ {x}^(42) )} \boxed {} = ({ {x}^(200) )}`

Solve for box,

`\boxed {} = \frac{{x}^(200) }{{x}^(42)}`

Since they are dividing we subtract the exponents:

`\boxed {} = {x}^(200 - 42) = {x}^(158)`