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Multiplying Powers With The Same Base Definition

Multiplying Powers With The Same Base Definition. This can be written as (x • x) (x • x • x • x • x • x) = x • x • x • x • x • x • x • x or x8. (add the exponents when multiplying numbers with the same base.) raising a power to a power:

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X a ⋅ x b = x a + b. Multiplying powers with the same base 12x4 8x3 5b3 10b 5.6 10 10 4.8 10 13 3.2 10 4 3.0 102 9.0 107 8.0 10 5 1.295 104 km 3.885 105 km n 5 moving the decimal point 4 places to the right multiplies a number by 10,000. Rewrite products of powers with the same base.

In Scientiļ¬c Notation, Multiplying By 104 Would Be The Same.


For any number x and any integers a and b, (xa) (xb) = xa+b. Also notice that 2 + 3 = 5. X a ⋅ x b = x a + b.

We Can Multiply Powers With The Same Base.


This is true for numerical and algebraic expressions. The numerator (top of the fraction) is 3^3, which is really the same as 3 x 3 x 3. Multiplying powers with the same base when multiplying powers with the same base, you add the exponents.

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The power rule tells us that to raise a power to a power, just multiply the exponents. (x 5) 2 = x 10 (multiply the exponents when a power is raised to a power.) raising a product to a power Each group will work together to create one slide in the reference book:

The Rule Above Works Only When Multiplying Powers Of The Same Base.


Whenever you multiply two or more exponents with the same base, you can simplify by adding the value of the exponents: For instance, (x 3)(y 4) = (x)(x)(x)(y)(y)(y)(y) if you write out the powers, you see there’s no way you can combine them. This is an example of the product of powers property tells us that when you multiply powers with the same base you just have to add the exponents.

34 # 32 # 33 = 34 +2 +3.


Notice that 3^ 2 multiplied by 3^ 3 equals 3^ 5. If the bases are different but the exponents are the same, then you can combine them. In this example, you can see how it works.

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