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(2n^4 3h^3)4? Medal to the best help :)
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Laws of indices: \[\Large(ab)^n=a^nb^n\\\Large {\left(a^m\right)}^n=a^{mn}\]
Try to break the brackets first :)
I messed up on the question (2n^4 3h^3) ^4
The first thing you need is a question, what are you asked for?
For example, here is how you would simplify (3a^3 5b^4)^5: (3a^3 5b^4)^5 =(3a^3)^5 (5b^4)^5 =3^5 (a^3)^5 5^5 (b^4)^5 =243a^15 3125b^20
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or in latex: \[ \Large(3a^3 5b^4)^5\\ \Large=(3a^3)^5 (5b^4)^5\\ \Large=3^5 (a^3)^5 5^5 (b^4)^5\\ \Large=243a^{15}3125b^{20} \]
$$\Huge\text{Simplify}$$ $$\Huge(2n^4 3h^3)^4$$
$$\Huge (ab)^m=a^mb^m$$
$$\Huge (2n^4 3h^3)^4=2^4(n^4)^43^4(h^3)^4$$
@j_jurgensturnt! are you still there?
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