The multiplicative inverse of
(–⅝)^–99 is:
(a) (–⅝)^–99
(b) (⅝)^–99
(c) (–8/5)^–99
(d) (9/5))^99
Answers
Answered by
0
Answer:
The multiplicative inverse of expression is \frac{9^{-99}}{-5}
−5
9
−99
Step-by-step explanation:
Given : Expression \frac{-5}{9^{-99}}
9
−99
−5
To find : What is the multiplicative inverse of expression ?
Solution :
Multiplicative inverse is x reciprocate to \frac{1}{x}
x
1
.
Let x=\frac{-5}{9^{-99}}x=
9
−99
−5
The multiplicative inverse is
\frac{1}{x}=\frac{1}{\frac{-5}{9^{-99}}}
x
1
=
9
−99
−5
1
\frac{1}{x}=\frac{9^{-99}}{-5}
x
1
=
−5
9
−99
Therefore, the multiplicative inverse of expression is \frac{9^{-99}}{-5}
−5
9
−99
Answered by
0
Answer:
(9/5))^99 this is the correct answer
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