Q: Can you have two different exponents on a base number?

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the answer is simple you can not

This is one of the laws of exponents, which states that xa * xb = x(a+b) The base is x, and the two powers (or exponents) are a and b.

When a base is raised to a power inside a quantity , multiply the two exponents to solve.

if you divide a number with exponents bye a number with exponents you subtract the exponents. For example A^6 / A^4 = A^2 We get this because A^6 is A*A*A*A*A*A over A*A*A*A The four A's cancel out four of the A's on top so you are left with two A's so the answer is A^2

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the answer is simple you can not

The exponents are added.

Numbers expressed using exponents are called powers. When writing a number expressed as an exponent, the number is called the base. For example, in 23 two is the base.

This is one of the laws of exponents, which states that xa * xb = x(a+b) The base is x, and the two powers (or exponents) are a and b.

When a base is raised to a power inside a quantity , multiply the two exponents to solve.

When a base is raised to a power inside a quantity , multiply the two exponents to solve.

when two numbers are multiplied together that are exponents you multiply the bases amd add the exponents the relationship would simply be that the product exponents are the sum of the exponents being multiplied in the question

Multiply

i guess u subtract the exponents

if you divide a number with exponents bye a number with exponents you subtract the exponents. For example A^6 / A^4 = A^2 We get this because A^6 is A*A*A*A*A*A over A*A*A*A The four A's cancel out four of the A's on top so you are left with two A's so the answer is A^2

"Degree one" means that the highest exponent is one. Similarly, "degree two" means that the highest exponent is two, etc. The number of exponents is not limited - the exponents may be used for different variables, for example. The degree simply specifies the highest exponent that can be used.

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