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The Basics of Dividing Exponential Expressions
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Imagine you have a superpower that lets you work with really powerful numbers called exponents. When you see an expression like "5²," the ² is the exponent, and it means you should multiply 5 by itself. So, 5² is 5 × 5, which equals 25.
Now, let's talk about dividing exponential expressions. When you have expressions like "8³ / 8²," where both have the same base (which is 8 in this case), you can use your superpower to simplify it. To divide with the same base, you subtract the exponents. In this example, 8³ / 8² is like having 8 × 8 × 8 divided by 8 × 8.
So, you can subtract the exponents: 3 (from the top) minus 2 (from the bottom) is 1. This means you're left with just one 8 in the numerator (top part), and you don't have anything in the denominator (bottom part). In math lingo, this is just 8¹, which is 8.
So, when you divide exponential expressions with the same base, you subtract the exponents. This helps you simplify and solve these types of problems.
Now, let's talk about dividing exponential expressions. When you have expressions like "8³ / 8²," where both have the same base (which is 8 in this case), you can use your superpower to simplify it. To divide with the same base, you subtract the exponents. In this example, 8³ / 8² is like having 8 × 8 × 8 divided by 8 × 8.
So, you can subtract the exponents: 3 (from the top) minus 2 (from the bottom) is 1. This means you're left with just one 8 in the numerator (top part), and you don't have anything in the denominator (bottom part). In math lingo, this is just 8¹, which is 8.
So, when you divide exponential expressions with the same base, you subtract the exponents. This helps you simplify and solve these types of problems.
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