TheJonyMyster

yeah, positive x cause of imaginary numbers. also it works for any $${\sqrt[{{\mathtt{{\mathtt{n}}}}}]{{\mathtt{x}}}} = {\sqrt[{{\mathtt{\left({\mathtt{n}}{\mathtt{\,-\,}}{\mathtt{1}}\right)}}}]{{\frac{{\mathtt{x}}}{{\sqrt[{{\mathtt{{\mathtt{n}}}}}]{{\mathtt{x}}}}}}}}$$

yeah

odd amount of negatives in mult/division= negative

even amount of negatives mult/division = positive

oh ok but does infinity/infinity = 1 because for every value in infinity there is an identical one to match?

nobodys going to see this because its too far back but im asking anyway.

also is that what cardinal numbers are? i tried reading the wiki page on them but it wasnt very easy to read.

im really done this time i wont ask any more infinity questions ( for now )

wouldnt it be like 0.00000...0001 where the "..." fills in for infinite zeroes?

because if 1/infinity = 0 then that means that 0 * infinity = 1 but 0 + 0 repeated infinite times will never reach, or even begin to travel towards 1.

with the 0.0...1 thing, the number does increase but it just takes an infinite amount to get there.

yeah?

x² + 24² = 25²

x² = 25² - 24²

x² = 625 - 576

x² = 49

$${\sqrt{{{\mathtt{x}}}^{{\mathtt{2}}}}} = {\sqrt{{\mathtt{49}}}}$$

x = 7

because pi actually is irrational and has an infinite amount of digits (or so we think) so we shorten it to the first three because usually you dont have to get too specific with circles. but when you do, um, itll be like actual pi or whatever

$${\mathtt{\pi}} = {\mathtt{3.141\: \!592\: \!653\: \!589\: \!793\: \!2}}$$

except it doesnt just end there it keeps going

(1 + 2/3) * 3
=3+ (2*3)/3
=3+ 6/3
=3+2/1
=3+2
=5

$${\sqrt[{{\mathtt{{\mathtt{4}}}}}]{{\mathtt{10\,000}}}} = {\mathtt{10}}$$

its ten

you can plug in different numbered roots in by typing sqrt(x, y) where x is the radicand or whatever you call the thingy under the radical sign and y is the root number thing.

like this: $${\sqrt[{{\mathtt{{\mathtt{y}}}}}]{{\mathtt{x}}}}$$ thats by typing sqrt(x, y) just plug in your own values

diameter times pi but next time just check the formulary up at the top

why would you do this

yeah but wouldnt that be like saying x/(x-1) = x/x = 1, which makes x=all? 3/(3-1) ≠ 1? i dont have any more points about that i just wanted to make sure it was noticed (because its important)

while your point still stands because its infinity and stuff, i would like the mention one more thing

infinity/infinity is not indeterminate, its definetely 1. any number divided by itself equals 1, and while we may not be able to say what value infinity holds it is definetely equal to itself (reflexive property).

infinty is just an interesting topic ok?

24*2/3 = (24*2)/3

24*2=48

$${\frac{{\mathtt{48}}}{{\mathtt{3}}}} = {\mathtt{16}}$$

well there is a method that i use called the lattice method but i feel like if i try to explain it ill mess it up.

a quick google search does the trick just look up "lattice method".

its rad

which things

1/4 = 0.25

reciprocal of 1/4 is 4/1

4/1 = 4

reciprocal of 0.25 = 4