(3x^2)(6x^3) divided by 2x^4

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In  this question:

The ^ (hat) symbol means power of.  

And, there is an invisable $$\times$$ sign between the 3 and the x. 

And, the x in the question is the letter x it is not a multiply sign.

I know it is very confusing.

So 3x^2 = $$3x^2 = 3\times x \times x$$ 

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Chris you made a small mistake. 

NOW

I'm going to show everyone how to do this using Latex  

$$3x^2\times6x^3\div 2x^4\\\\
=\frac{3x^2\times6x^3}{2x^4}\\\\
=\frac{3x^2\times3x^3}{x^4}\\\\
=\frac{9x^5}{x^4}\\\\
=\frac{9x^1}{1}\\\\
= 9x$$

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And here is the code that i used. 

3x^2\times6x^3\div 2x^4\\\\

=\frac{3x^2\times6x^3}{2x^4}\\\\

=\frac{3x^2\times3x^3}{x^4}\\\\

=\frac{9x^5}{x^4}\\\\

=\frac{9x^1}{1}\\\\

= 9x

Now please ask questions.    

the answer to (3x^2)(6x^3) divided by 2x^4 can be simplified to 3x3=9, and 6x6x6=216. so 216x9=1944, so then you divide 1944 by 2x^4, which is 2x2x2x2=16, so 1944 divided by 19=$${\frac{{\mathtt{1\,944}}}{{\mathtt{16}}}} = {\mathtt{121.5}}$$

(3x^2)(6x^3) divided by 2x^4

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Simplifying the numerator, we have

18x⁶     so this gives us

[18x⁶ / 2x⁴]  or  (18 / 2) * (x⁶ / x⁴) = 9x²