![]() ![]() If you found this content useful in your research, please do us a great favor and use the tool below to make sure you properly reference us wherever you use it. Now that you know what 10 to the 2nd power is you can continue on your merry way.įeel free to share this article with a friend if you think it will help them, or continue on down to find some more examples. Hopefully this article has helped you to understand how and why we use exponentiation and given you the answer you were originally looking for. Why do we use exponentiations like 10 2 anyway? Well, it makes it much easier for us to write multiplications and conduct mathematical operations with both large and small numbers when you are working with numbers with a lot of trailing zeroes or a lot of decimal places. Now that we've explained the theory behind this, let's crunch the numbers and figure out what 10 to the 2nd power is: Let's look at that a little more visually:ġ0 to the 2nd Power = 10 x. In the following video, you will see an example of how to multiply two numbers that are written. So we mentioned that exponentation means multiplying the base number by itself for the exponent number of times. Then multiply the powers of ten by adding the exponents. The caret is useful in situations where you might not want or need to use superscript. So basically, you'll either see the exponent using superscript (to make it smaller and slightly above the base number) or you'll use the caret symbol (^) to signify the exponent. There are a number of ways this can be expressed and the most common ways you'll see 10 to the 2nd shown are: ![]() The exponent is the number of times to multiply 10 by itself, which in this case is 2 times. When we talk about exponentiation all we really mean is that we are multiplying a number which we call the base (in this case 10) by itself a certain number of times. ![]() Let's get our terms nailed down first and then we can see how to work out what 10 to the 2nd power is. Why do we use exponentiations like 10 12 anyway Well, it makes it much easier for us to write multiplications and conduct mathematical operations with both large and small numbers when you are working with numbers with a lot of trailing zeroes or a lot of decimal places. Then you can adjust the power-of-ten multipliers to get them the same, using for example. 10 to the power of 12 10 12 1,000,000,000,000. And you should realize that 10 3 is less than 10 2. That might sound fancy, but we'll explain this with no jargon! Let's do it. Five x Ten to the power of Negative Two, + Four x Ten to the power of Negative Three. So you want to know what 10 to the 2nd power is do you? In this article we'll explain exactly how to perform the mathematical operation called "the exponentiation of 10 to the power of 2". ![]()
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