simplify (ab⁸)(a⁸b⁷)
Just multiply the like terms. Remember that an exponent x an exponent, you will add them up.
So evaluate: \[a \times a^8\] \[b^8\times b^7\]
Recall that when you multiply powers with the same base, keep the base the same and add the exponents. Because the order of multiplication doesn't matter, you might rewrite as\[(aa^8)(b^8b^7)\]
ab⁸ b⁵⁶
Couldn't read your response.
a⁸ b⁵⁶
Sorry. Can't read your response. All I see is a bunch of question marks inside black diamonds.
You multiplied the exponents instead of adding them.
Anyway, here's an example\[x^2x^5=x^{2+5}=x^7\]
oh...a8 b15
Actually a x a^8 is really a^1 x a^8. Want to check your answer?
so its a⁹
Just remember that if there is no exponent shown, it is assumed to be 1.
Sorry. Can't read your last response. But if you said a^9 b^15, you're right and congratulations!
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