What is ((5pq^7)(3p^8q^4))/(5pq^8) ?

The solution to ((5pq^7)(3p^8q^4))/(5pq^8) is 3p^8q^3

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simplify ((5pq^7)(3p^8q^4))/(5pq^8)

simplify

\frac{( 5 p q ^{7} ) ( 3 p ^{8} q ^{4} )}{5 p q ^{8}}

3 p^{8} q^{3}

Solution steps

\frac{( 5 p q ^{7} ) ( 3 p ^{8} q ^{4} )}{5 p q ^{8}}

Cancel the common factor:

5

= \frac{p q ^{7} \cdot 3 p ^{8} q ^{4}}{p q ^{8}}

Cancel the common factor:

p

= \frac{q ^{7} \cdot 3 p ^{8} q ^{4}}{q ^{8}}

Simplify

\frac{q ^{7}}{q ^{8}} : \frac{1}{q}

= \frac{3 p ^{8} q ^{4}}{q}

Simplify

\frac{q ^{4}}{q} : q^{3}

= 3 p^{8} q^{3}

(5 - 3 i) (- 2 + 4 i)

(sec (θ) - 1) (sec (θ) + 1)

\frac{4 6}{30}

arctan (\frac{x}{2})

ln ((2 x e^{b})^{2}) + e^{(b + l n (3 x))}

What is ((5pq^7)(3p^8q^4))/(5pq^8) ?
The solution to ((5pq^7)(3p^8q^4))/(5pq^8) is 3p^8q^3