Stuff you wish they taught in school

How to roll a joint.

How to tell poisonous mushrooms from magic ones.
 
Have you done either of those things, you looked awfully young in you recent pic.
 
Basic Training and Rifle skills. Pistol skills also need to be taught, as people think it's cool to hold them sideways.
 
Well, yeah, but I more meant for careers that aren't specifically based on high-level math. Basically, to get into college and to work in most careers.

I know I only need it to get through school:p

How tall is your house?

...

Trig is widely used in practical and scientific careers. Farmers, carpenters, lumberjacks, builders, architects, geographers, astronomers, miners, fishermen and navigators; these are all careers that use trig.

You would need trig to be able to measure the height of you house.
 
Or a tape measure...
 
Do this instead of trig, trig is freakin' useless:p

(Waits for Paradigmshifter to tear me apart, remember not everyone is in a Math related career.)
Basic trig is easy, even the more advanced stuff isn't that hard if you can remember the formulas.

Derivatives are a pain though, and I'm not looking forward to integrals.

(Side question P-Shifter, what are Integrals used for? I don't see how adding more information to an equation is at all useful.)
 
So you want to ensure that the next generation will be delusional. :rolleyes:
I think it's time for Advice Krugman!

Spoiler :

tumblr_lplmctwhpx1qjqdh8o2_400.jpg

tumblr_lplmctwhpx1qjqdh8o3_400.jpg

tumblr_lplmctwhpx1qjqdh8o1_400.jpg

tumblr_lplmctwhpx1qjqdh8o4_400.jpg

tumblr_lplmctwhpx1qjqdh8o7_400.jpg

 
Integrate Newton's equations of motion twice to work out the position you will be in after applying a force (which is proportional to acceleration).

Also, solving differential equations (such as springs).

Finding areas/volumes of things.
 
Or a tape measure...

Only if you are a very tall man in a very small house.

Basic trig is easy, even the more advanced stuff isn't that hard if you can remember the formulas.

Derivatives are a pain though, and I'm not looking forward to integrals.

(Side question P-Shifter, what are Integrals used for? I don't see how adding more information to an equation is at all useful.)

What do you mean by 'adding more information'?
 
Presumably he is referring to needing to use boundary conditions to find an exact solution?
 
Oh, and once you know that ei*theta = cos theta + i sin theta, you don't need to remember trig formulae at all ;)
 
Integrate Newton's equations of motion twice to work out the position you will be in after applying a force (which is proportional to acceleration).

Also, solving differential equations (such as springs).

Finding areas/volumes of things.
So essentialy the same things I did in physics, but made more complicated?
 
Back
Top Bottom