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Q: Why do the bases of powers must be the same in order to work?
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If they have the same base, only in subtraction or division. Otherwise, you must make the bases the same first and proceed as before.


How do you multiply exponents with different bases?

Ibelievethat the question you mean to ask is "How do you multiply powers withdifferentbases?" As an exponent is the number raised to denote repeated multiplication of a base, and a power is a short for of writing repeated multiplication of a number by itself.In order to do this we should use an example such as this:(8^4+2a)(16^a-1)In order to solve this, we would need to find the solution to (8^4+2a)(16^a-1)Whenever multiplying two powers and the bases are different, we always want to make the bases the same. We cannot do anything to this equation until the bases are the same, so the equation becomes(8^4+2a)(16^a-1)-------> (2^3)^4+2a · (2^4)^a-1Next we multiply the exponent inside with the exponents outside of each pair of brackets and we get 2^12+6a · 2^-4+4aWe have now made the bases the same! And our solution is 2^8+10a


Why do organisms that are not related share bases?

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Multiply power with different base?

In order to do this we should use an example such as this:(8^4+2a)(16^a-1)In order to solve this, we would need to find the solution to (8^4+2a)(16^a-1)Whenever multiplying two powers and the bases are different, we always want to make the bases the same. We cannot do anything to this equation until the bases are the same, so the equation becomes(8^4+2a)(16^a-1)-------> (2^3)^4+2a · (2^4)^a-1Next we multiply the exponent inside with the exponents outside of each pair of brackets and we get 2^12+6a · 2^-4+4aWe have now made the bases the same! And our solution is 2^8+10a


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