# 10 to the Negative 73rd Power

Welcome to 10 to the negative 73rd power, our post about the mathematical operation exponentiation of 10 to the power of -73. If you have been looking for 10 to the negative seventy-third power, or if you have been wondering about 10 exponent minus 73, then you also have come to the right place. The number 10 is called the base, and the number minus 73 is called the exponent. In this post we are going to answer the question what is 10 to the negative 73rd power. Keep reading to learn everything about ten to the negative seventy-third power.

## What is 10 to the Negative 73rd Power

10 to the negative 73rd power is conventionally written as 10-73, with superscript for the exponent, but the notation using the caret symbol ^ can also be seen frequently: 10^-73.

10-73 stands for the mathematical operation exponentiation of ten by the power of negative seventy-three. As the exponent is a negative integer, exponentiation means the reciprocal of a repeated multiplication:

10 to the negative 73rd power = $\frac{1}{\underbrace{ {\rm 10\hspace{3px} \times\hspace{7px} …\hspace{5px} \times\hspace{3px} 10} }_{\rm 73\hspace{3px} times}}$

The absolute value of the exponent of the number -73, 73, denotes how many times to multiply the base (10), and the power’s minus sign stands for reciprocal.

Thus, we can answer what is 10 to the negative 73rd power as

10 to the power of minus 73 = 10-73 = 1 / 1000 0000000000 0000000000 0000000000 0000000000 0000000000 0000000000 0000000000.

If you have come here in search of an exponentiation different to 10 to the negative seventy-third power, or if you like to experiment with bases and indices, then use our calculator below.

To stick with 10 to the power of negative 73 as an example, insert 10 for the base and enter -73 as the index, aka exponent or power. Next, hit the convert button, then check the result.

10 to the negative 73rd power is an exponentiation which belongs to the category powers of 10. Similar exponentiations on our site in this category include, but are not limited, to:

Ahead is more info related to 10 to the negative 73 power, along with instructions how to use the search form, located in the sidebar or at the bottom, to obtain a number like 10 to the power negative 73.

## 10 to the Power of -73

Reading all of the above, you already know most about 10 to the power of minus 73, except for its inverse which is discussed a bit further below in this section.

Using the aforementioned search form you can look up many numbers, including, for instance, 10 to the power minus 73, and you will be taken to a result page with relevant posts.

Now, we would like to show you what the inverse operation of 10 to the negative 73rd power, (10-73)−1, is. The inverse is 1 over the 73rd root of 1073, and the math goes as follows:

(10-73)−1
= $\frac{1}{\sqrt{10^{73}}}$
= $\frac{1}{10^{73/73}}$
= $\frac{1}{10^{1}}$
= $\frac{1}{10}$

Because the index of 73 is not a multiple of 2, which means odd, in contrast to even numbers, the operation produces only one value: (1073)−1$\hspace{3px} = \frac{1}{10}$.

Make sure to understand that exponentiation is not commutative, which means that 10-73 ≠ -7310, and also note that (10-73)-1 ≠ 1073, the inverse and reciprocal of 10-73, respectively.

You already know what 10 to the power of minus 73 equals, but you may also be interested in learning what 10 to the 73rd power stands for. Next is the summary of negative 73 power of 10.

## Ten to the Negative Seventy-third Power

You have reached the final part of ten to the negative seventy-third power. Ten to the negative seventy-third power is the same as 10 to the power minus 73 or 10 to the minus 73 power.

Exponentiations like 10-73 make it easier to write multiplications and to conduct math operations as numbers get either big or small, such as in case of decimal fractions with lots of trailing zeroes.

If you have been looking for 10 power -73, what is 10 to the negative 73 power, 10 exponent minus 73 or 73 negative power of 10, then it’s safe to assume that you have found your answer as well.

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Posted in Powers of 10