Question

What is 11 m to the -5 power

Answer 1

Answer:

On simplifying  11 m to the -5  , we get: $(\frac{1}{161051 \times m^5})$

Step-by-step explanation:

As we know by the law of EXPONENTS:

$a ^{(-m)} = \frac{1}{a^m}$

Also, by the Power, w e get: $(a)^m = a \times a \times a ....... m$ times

Here, using the same we find the value of : $(11m)^{(-5)}$, we get:

$(11m)^{( -5)} = \frac{1}{(11m)^5} = \frac{1}{11m \times 11m \times 11m \times 11m \times 11m} = \frac{1}{161051 \times m^5} \\\implies (11m)^{( -5)} = \frac{1}{161051 \times m^5}$

Hence, on simplifying  11 m to the -5  , we get: $(\frac{1}{161051 \times m^5})$