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Question
question
fully simplify.
$-15x^{3}y^{5}(-11y^{4})$
Step1: Multiply the coefficients
Multiply -15 and -11.
\( (-15) \times (-11) = 165 \)
Step2: Multiply the variables with the same base (y)
Use the rule \( a^m \times a^n = a^{m + n} \) for \( y^5 \) and \( y^4 \).
\( y^5 \times y^4 = y^{5 + 4} = y^9 \)
Step3: Combine the results
The \( x^3 \) term remains as it is since there is no other x term to multiply with. So we combine the coefficient, \( x^3 \), and the combined y term.
\( 165x^3y^9 \)
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\( 165x^3y^9 \)