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Verified Answer :

Kazzin

\((2a^3)(5a^4)\)
With this, you multiply the coefficients first, (2)(5)=10
Then when you multiply the variables, you add the exponents, \((a^3)(a^4)=(a^(^3^+^4^))=a^7\)

So you would end up with: \(10a^7\)

TheBlueFox

Answer: 10\(a^{7}\)

Step-by-step explanation: Think of this problem of having two parts. The coefficients 2 and 5 and the powers \(a^{4}\) and \(a^{7}\). To multiply these two terms together, simply multiply their coefficients and we have to add the exponents because we are multiplying powers.

2 × 5 = 10

\(a^{3}\) × \(a^{7}\) = \(a^{10}\)

Therefore, our answer is 10\(a^{7}\).

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