Answer
$(5g^{2}+4h)(6g^{3}-7h^{2})$
Work Step by Step
$30g^{5} + 24g^{3}h - 35h2^{5}g^{2} - 28h^{3}$
Group the first two and last two terms together.
$(30g^{5} + 24g^{3}h) (- 35h2^{5}g^{2} - 28h^{3})$
Factor out the GCF from the first two and last two terms
$6g^{3}(5g^{2}+4h) - 7h^{2}(5g^{2}+4h)$
Take the common $(5g^{2}+4h)$ and factor it out
$(5g^{2}+4h)(6g^{3}-7h^{2})$
