Question

find the product of (p3+q3)(p-5q+6r)

Answer 1

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Answer 2

Product of ($p^{3}$+$q^{3}$)(p-5q+6r) is-

Step-by-step explanation:

By multiplying borh brackets-

⇒ $p^{3}$ + $q^{3}$)(p-5q+6r)= $p^{3}$×p-$p^{3}$×5q+$p^{3}$×6r+$q^{3}$×p-$q^{3}$×5q+$q^{3}$×6r

⇒$p^{4}$ - 5 $p^{3}$q+ 6$p^{3}$r + p$q^{3}$ - 5$p^{4}$ + 6$q^{3}$r

After Simplifying -

⇒ $p^{4}$ - 5 $p^{3}$q + 12$p^{3}$r + p$q^{3}$ - 5$p^{4}$

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