Express the following fraction in simplest form, only using positive exponents. $$ \frac{3\left(j^{4}\right)^{5}}{4 j^{10}} $$

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Calculate or simplify the expression $$ \frac{3(j^{4})^{5}}{4j^{10}} $$.
Simplify the expression by following steps:
- step0: Solution:
  $$\frac{3\left(j^{4}ight)^{5}}{4j^{10}}$$
- step1: Multiply the exponents:
  $$\frac{3j^{4	imes 5}}{4j^{10}}$$
- step2: Multiply the numbers:
  $$\frac{3j^{20}}{4j^{10}}$$
- step3: Reduce the fraction:
  $$\frac{3j^{10}}{4}$$
The fraction $$ \frac{3\left(j^{4}ight)^{5}}{4 j^{10}} $$ can be simplified to $$ \frac{3j^{10}}{4} $$ using positive exponents.
The simplified form of the fraction is $$ \frac{3j^{10}}{4} $$.

Express the following fraction in simplest form, only using positive exponents.

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