PLEASE DO ASAP 99 POINTS!!!

Question

asked Jan 8, 2024 206k views

2 Answers

Maziyar Mk · Answer 1 · 2024-01-14T08:05:22+0000

Answer:

$\sf \boxed{(2)/(9d^(14)) }$

Explanation:

$\sf (4d^(-5))/(18d^9)$

In order to simplify expression, we can use the following rules of exponents:

$\sf (a^m)/(a^n) = a^(m-n)$

$\sf (1)/(a^n) = a^(-n)$

Applying these rules, we get:

$\sf (4d^(-5))/(18d^9) = (4)/(18) \cdot (d^(-5))/(d^9) = (2)/(9) \cdot d^(-5-9) = \boxed{(2)/(9d^(14))}$

Therefore, the equivalent equation is:

$\sf (4d^(-5))/(18d^9) = (2)/(9d^(14 ))$