If one plus one equals two, then what happened to the hammer by my profile picture?
6 Likes
This doesn’t change the fundamental laws of math, so nothing would happen(?).
4 Likes
Well 1+1=2 so that is true…
Also your hammer still there, so nothing happened
That means that answer is … 0?
5 Likes
Oh it’s back, nice! But for some reason I got thrown out of the map builders group
6 Likes
clearly when yems made a map their variable for the group changed from 0+1 = 1 to unlock access but now with their second one it increased to 1+1 = 2 so now yems has ascended beyond the map builder group
5 Likes
The answer of life..., i mean shadow question
B in hex =11 , A in hex =10, n=junk, i mean,symbol of nitrogen, so 7
Shadow = 3797 +10 ((11)(10)(7)(10)(7)(10) = speed of coconut
So
3797 + 10 (539000) = speed of coconut
Completing it is
3797 + 5390000= speed of coconut, 5393797 = speed of coconut
Now here are 2 possibilities
If shadow likes coconuts
He/she would grab it ,so a human in promedium walks 5KM/H but since he has 10 bananas, his speed would be sightly affected, so her/his speed would be 4.5393797 KM/H
If shadow hates coconuts
He/she would try to kick him, but since has bananas, its bananas would make him/her fail, falling shadow and the bananas, so the coconut will be affected by the movement caused by the air expulsed from the fall of the shadow and the bananas
So coconut speed would be 0.5393797KM/H (that is a fast coconut…)
5 Likes
wow ok, and ive legit never tasted a coconut.
6 Likes
That is sad…
Coconuts are pretty good if is the correct time (actually in april and may!)
Usually if there is not a local market of fruit in your place, walmart sells it, in walmart arent that good, but you should try it
If isn’t coconut time, they taste like a sock with lemon (don’t ask i why know that)
5 Likes
How do you eat a coconut? Usually i just like stick a straw or smth, can you EAT the coconut?
6 Likes
\int_a^b f(x) \, \mathrm{d}x = \lim_{x\to\infty} \sum\limits_{i=1}^n f(x_i) {\Delta}x
How does this work? How is the Reimann sum equivalent to the definite integral?
5 Likes
Well the coconut has 3 Layers, 1 is a green one made of some type of fiber, the second one is made with a material similar to wood, and the 3rd is a white thing, that white thing is the one that you can eat, tto give you a idea, a coconut average size is a football socker ball, the first layer is like the 50% from exterior to interior, the second is like 5% and also the 3rd, here is a graphical descripcion
As you can see the white thing in the center is the one that you can eat,also has some juice inside the white part, since has a space, the other parts isn’t edible at all,so…
Short answer.:No
5 Likes
Im gonna say that im not on that point of mats, still trigononmetry and euclidian geometry, also some about logaritms and exponential ecuations and graphs
5 Likes
The total is infinite
5 Likes
No, it approaches infinity
5 Likes
Take apart the right hand expression. The sum of x is just the height of a rectangular area under the curve while the change in x is the area’s width. The limit of x exists because there is theoretically an infinite amount of rectangles. In an integral, instead of rectangles filling up the area, you can think of lines filling it up instead, which would basically be an infinite amount of rectangles with no width.
Forgot about the rest but that’s the best I can do to explain when I haven’t done calc 1 in a while.
7 Likes
Yeah, that’s basically it.
-
The left side of the expression describes an integral that is equal to the area under some curve.
-
The right side of the expression describes the sum of the areas of an infinite amount of rectangles under the curve, which is essentially equal to the area under the curve.
Here is a cool GIF from Wikipedia that is related to this:
.gif)
8 Likes
The original post to this topic has 2 likes… 
can we give it more likes ?
7 Likes
stupid question, obvious answer: no
7 Likes
well that was depressing
7 Likes
yeah, i know, thats just a demonstration of youtube ppl that watch stuff in a nutshell
but the answer still is: no
7 Likes