Melody

3 044 100

The three is followed by 6  digits so that means it is 3 million

The next 3 digits are  044   so that is 44 thousand

lastly there is 100

so the number is

3 million,  44 thousand,  100

I have fixed a careless error. Thanks for bringing my attention to it Alan 

2/2=1

2+1=3

Where is the rest of the question?

$$\\3y+5(55)x^3\\\\
=3y+275x^3$$

Is that the question you intended?

$$\frac{4p^5}{2p^2}=\frac{4ppppp}{2pp}=2p^3$$

Those are certainly huge numbers but I am still not really sure what you are after.

When numbers become that big they become incomprehensible to a normal human brain.

By that big, I mean too big to write meaningfully in scientific notation.

Numbers such as   $$10^{333333333333333^{9999999999999999999}}$$     are meaningless to me.

I mean i know it is a huge number but a full understanding of the emensity is beyond me.      

Sorry.     

ok

I have shown you that 

-2*4   =-8

now if I divide both sides by -2,  I get

$$\\\frac{-2*4}{-2}=\frac{-8}{-2}\\\\
4=\frac{-8}{-2}\\\\
\frac{-8}{-2}=4$$

therefore a negative divided by a negative = a positive

confirm that F(x)= (1/4)x^4lin(x) - (-1/16)x^4+12 is the anti-derivative for F(x)=x^3ln(x) for values of x>0

$$\\F(x)=\frac{x^4ln(x)}{4}-\;\frac{-1x^4}{16}+12\\\\
F(x)=\frac{x^4ln(x)}{4}\;+\;\frac{x^4}{16}+12\\\\
F'(x)=\frac{4x^3ln(x)+\frac{x^4}{x}}{4}\;+\;\frac{4x^3}{16}\\\\
F'(x)=\frac{4x^3ln(x)+x^3}{4}\;+\;\frac{1x^3}{4}\\\\
F'(x)=\frac{4x^3ln(x)+2x^3}{4}\\\\
F'(x)=\frac{2x^3ln(x)+x^3}{2}\\\\
F'(x)=x^3ln(x)+\frac{x^3}{2}$$

If the original question had (+1/16) instead of (-1/16) it would have worked.

Then again, maybe I did something wrong  

@@ End of Day Wrap       Thurs 27/11/14       Sydney,   Australia        Time 9:00 pm          ♬

Hi everyone,

Today was a little quieter, perhaps because the 27th Nov  is the Thanksgiving Holiday in the US.

There were ofcourse many great answers.  

These were supplied by Baballama, CPhill, Alan, afroninja5959, Anonymous4338, SelenaPubiT and gliu1.

Gino3141 has final taken possession of an icon.  I love your happy rhino Gino.   

I only collected one interest post:

1) Another limit to memorise      Thanks Alan

Fri 28/11/14

1) Fractional powers of negative numbers.    Thanks Alan