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x^2 * y^2 = (x*y)^2

You multiply the bases but the exponent remains the same.

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10y ago

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Related Questions

When multiplying terms with the same base you do what to the exponents?

Sum the exponents.


Where can you use exponents?

exponents can be found in math formulas and wen multiplying the same number. exponents can be found in math formulas and wen multiplying the same number.


What you do with the exponents when you you are multiplying?

If you are multiplying numbers with exponents, and the base is the same, you can just add exponents. For example, 104 x 105 = 109.


When multiplying number do you add the exponents?

If you are multiplying powers of the same base (like 24 times 211), yes, you add the exponents.


When multiplying variables with the same base what do you do with the exponents?

You add them.


Do you subtract exponents when multiplying?

No you add them if the bases are the same.


How do you solve in exponents laws if the bases are not the same?

Convert all expressions to the same base.


When multiplying a number exponents that are squared do you add or multiply?

If the base numbers or variables are the same, you add the exponents.


How would you define Multiplying exponents?

When multiplying exponential factors the exponents are added if bases are the same. 5^3 * 5^4 = 5^7 check it out on your calculator.


When multiplying two terms with the same base what do you do to the exponents?

When multiplying two terms with the same base, you add the exponents. For example, if you have ( a^m \times a^n ), the result is ( a^{m+n} ). This rule applies to any non-zero base.


Why add exponents when multiplying powers with same base?

When multiplying powers with the same base, you add the exponents due to the properties of exponents that define multiplication. This is based on the idea that multiplying the same base repeatedly involves combining the total number of times the base is used. For example, (a^m \times a^n = a^{m+n}) because you are effectively multiplying (a) by itself (m) times and then (n) times, resulting in a total of (m+n) multiplications of (a). This rule simplifies calculations and maintains consistency in mathematical operations involving exponents.


How is dividing rational expressions like multiplying rational expressions?

To divide by a fraction, you simply multiply by the reciprocal. For example, dividing by 3/5 is the same as multiplying by 5/3.