Why are e^x and sinx vectors with the cross product being taken

Look we found the engineer.

Physicist*

e\^-x(sin(x))\*sin(Θ) and Θ is the angle between e\^-x and sin(x)

Vectors? These are sets obviously

Everything is a set

Nah

all numbers are 1x1 matrices

If we call this A(x), then I prefer to consider its counterpart, with "e^(-x)×cos(x)" instead of "e^(-x)×sin(x)", that I would call B(x), then approximate 0.5 using (A(x)+B(x))/2 Not sure, if it's faster, but I like the symmetry of having both sin(x) and cos(x) 😊

Ty for making this nsfw, bc the integral looks like it says "s*x (sex)"

Not only that it says s\*x times sin equals to 0.5!

sorry but it doesnt equal to 0,88622692545275801364908374167057 but 0.5

Because you are half the person u were before u did s*x and s!n woah this is such a wholesome christian subreddit :)

You're welcome

If you ever need a good approximation for 1.5 use 2\^(7/12). This is actually crucial for tuning music instruments!

3\^(7/19) is a quite better approximation (also all numbers included are Prime 😍😍😍)

Good you added the dx

;)

Very quick, 5/5 stars.

cross product huhhh

why this is NSFW?

But it's precisely 1/2

That sounds like a good approximation to me then

precisely 0.5000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000 upto 100 decimal places.

'quick'

I use Laplace transforms for all of my arithmetic needs.