#never-endings

[raysofdavies]

www(.)youtube(.)com/watch?feature=player_embedded&v=RPClAUGj4S4 there's one of them lol (remove parentheses). my friend showed them to me a few months ago and my mind was blown. there are more videos in the sidebar.

OH MY GOD

EVERYONE WATCH THESE 

NOW

[crazyperfectsense]

ilikegiantss replied to your photo: Haircut selfie. Slightly shorter than I wanted it,...

It looks really nice!

pikapikarawr replied to your photo: Haircut selfie. Slightly shorter than I wanted it,...

looks nice :D

you guys are too sweet! thanks so much. :]

  never-endings replied to your photo: Haircut selfie. Slightly shorter than I wanted it,...

hayyy i got a haircut today too! its slightly longer than yours, but i definitely got at least 6 inches off when i only intended for 2 or 3. and yet&also like you, im feeling kinda apathetic =.= weird business, growing up.

AHH post a picture or something, I want to see! Sigh, time to blast "Here's to Never Growing Up" like no one's business. <3 we'll make it into the real world, I'm sure.

[lordslytherin-blog]

HAPPY BIRTHDAY BITCH

ADKL;ACJKL;SDFJASKL;DJCAKLSJFKLJJASLDKJA;KLFJSDLF HAPPY BIRTHDAY MY FAVORITE BUTT IN THE WORLD.

omfg after publish edit: i have literally 0 idea why i just said happy birthday to you i can't even i doN'T KNOW BUT THANKS EM I LIKE UR BUTT.

[festivebattlekitten]

when my friends and i watch movies. [spoiler alert]

life of pi: pi attempts to pull his floaty contraption into the boat

me and my friends: TORQUE! TORQUE! TORQUE!

the hobbit: bilbo tackles the orc about to cut off thorin's head

me and my friends: observe, momentum

the hobbit: the tree is about to fall off the cliff with the dwarves, gandalf, and bilbo on it

me and my friends: MORE TORQUE! MORE TORQUE!

[maths-help]

Thank you to both people who answered me that was very helpful! And I was wondering if you could help me set up this problem into a system of equations as well? “A boat can travel 24 mi in 3 h when traveling with a curent. Against the same current, it can travel only 16 mi in 4 h. Find the rate of the current and the rate of the boat in still water.” Thanks again! c:

— life-is-average

Noo problem!

This question is largely conceptual.

First of all, we want to get the speed in mi/hr of the boat when traveling towards or against the current. 

Towards: 24 mi/3 hr = 8 mi/hr Against: 16 mi/4 hr = 4 mi/hr

Now, we know that the velocity of the boat with the current would be:

Vboat + Vcurrent = Vwithcurrent

Similarly, the velocity of the boat against the current would be:

Vboat - Vcurrent = Vnotcurrent

Thus, we can set up the system of equations by replacing those variables with our known velocities.

Vboat + Vcurrent = Vwithcurrent --> Vboat + Vcurrent = 8 mi/hr Vboat - Vcurrent = Vnotcurrent --> Vboat - Vcurrent = 4 mi/hr

So, you can add those two equations together like this:

    Vboat + Vcurrent = 8 mi/hr +) Vboat - Vcurrent = 4 mi/hr --------------------------------- 2Vboat = 12 mi/hr

Thus, Vboat = 6 mi/hr

Then, Vboat + Vcurrent = 8 mi/hr --> 6 mi/hr + Vcurrent = 8 mi/hr

So Vcurrent = 2 mi/hr! :)

-Emily

[maths-help]

I need to know how to set up a proportion for Dimensional Analysis! Big help, thanks! :D

Well basically, you want to start out at the beginning with the number you're being asked to convert. For instance, here's a problem:

Convert 345 centimeters to miles with the conversion factors 100 cm = 1 m, 1 m = 3.28 ft, 5280 ft = 1 mi

The problem is asking you to convert 345 centimeters, so that's what you start out with. Then, you should look for a conversion factor (it may not be given for you, like I did here, but there will be a conversion factor out there for your problem, I promise! :]) that includes a value with the same unit. Since 345 is in CENTIMETERS, or cm, the next conversion factor/proportion you would use is 100 cm = 1 m. Now your conversion looks like this

345 cm x (1 m/100 cm)

The reason you multiply by one thing divided by another is because 1m/100 cm is equal to one, since 1 m and 100 cm are, as stated above, equal and the same thing. The thing with dimensional analysis is that you want to convert units, not change the original value. That is why every time you use a conversion factor, it must divide out to become 1. The 100 cm is on the bottom is because you can only cancel out units if one is on top and one is on bottom. Now, after you cancel out the cm, you are left with the unit METERS, or m, on top. Now, you repeat the process - look for a proportion given that has meters as the unit. In this case, you would be using 1 m = 3.28 ft. Now your equation would look like this:

345 cm x (1 m/100 cm) x (3.28 ft/1 m)

Continuing on...your overall equation should look something like this:

Sorry the webcam quality is sort of bad - hope that helped!

[maths-help]

What math courses have you taken so far?

Well, there are many admins on this blog, so combined, we've probably got up to 2 or 3 variable calculus. I personally (my name is Emily) took Geometry Pre-AP in 7th grade, Algebra II Pre-AP in 8th, PreCalculus/Trig Pre-AP in 9th, AP Calculus (single-variable) in 10th, and now I'm a junior and I'm taking AP Statistics (finally!), though I already learned the statistics course a few years back. 

Addendum: We now have an admins page! Check it out if you want to know who's answering your questions!