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Do you mean where it says Score: +32?

If this is what you mean, score is a point system you get for answereing questions.

If someone thinks you gave a good answer they can thumbs up for for 1 point, or thumbs down for -1

Also, mods can give a thumbs up for 3 points and a thumbs down for -3 points,

Finally, the person who asked the question can give you a thumbs up for 5 points, and a thumbs down for -5 points.

The "Top answerers" board on the right of you screen is based on this point system.

√154896 = 393.5682914056974687

or rounded to

393.6

You can do this on the website's calculator too!

Go here: (the homepage)

above number 5 onthe keyboard

Common Core

yuck.

150/350           ---Divide numerator & demoinator by 5

30/70                 Divide numerator & demoinator by 10

3/7

or you could have divided them both by 50 right off the bat...

Well, to figure out the volume of a cylinder, we can use 

V = (pi)*(r²)*(h)          ---Pi times radius squared times height 

Let's fill in what we know, and it should give us what the height is.

V = (pi)*(r²)*(h)

478.85 = (3.14)*(5²)*(h)         ---Radius is half of the diameter

478.85 = (3.14)*(5²)*(h) 

478.85 = (3.14)*(25)*(h) 

478.85 = (78.5)*(h) 

478.85 = 78.5h

÷78.5      ÷78.5           ---Divide both sides by 78.5

6.1 = h

h = 6.1

So the height of the cylinder is 6.1 cm.

Let's check it:

V = (pi)*(r²)*(h)

478.85 = 3.14*5²*6.1

478.85 = 3.14*25*6.1

478.85 = 3.14*15.25

478.85 = 478.85

It works!

I'm not sure on what you want us to do here...

Perhaps you want us to simplify this equation?

In that case...there's not much to simplify. But, u = (a + b)/2  is the same thing as

u= a/2 + b/2

Is this what you're looking for?

The sample space is just a listing of the possible outcomes......so we have....

{14, 16, 18, 20 }

For the first one, we can use the tangent to solve. We know an angle and an adjacent side to the angle. We are looking for the opposite side. So......

tan(50) = opposite/100       multiply both sides by 100

100tan(50) = opposite  ≈ 119.18 m

For the second one, we are looking for the ladder length (the hypoteneuse). We know an angle and the opposite side. The thing that relates all three of these is the sine. So we have..

sin(60) = 15/x   where x is the hypoteneuse (the ladder length).....rearranging, we have...

x = 15/sin(60) ≈ 17.32 m

And that's it  !!!

Meh seems legit

I'm the procrastinating the fact that I have to mow the lawn today.

I didn't have anything better to do so I answered this question. 

Yeah seems like it bro.... lol

Mathematically, this is how I would find the square root of a given pencil:

We first need to find the volume of the pencil, then find the square root of the volume. This is technically the square root of the volume of the pencil, but bear with me.

We could break the pencil down into two basic parts, a cone, and a cylinder:

Now, this would depend on how much your eraser is worn down. Also, the body of a pencil isn't a complete cylinder. This is only an aproximate value, then.

To find the volume of the cylinder, use this equation

V = (pi)(r²)(h)

To find the volume of the cone, use this equation:

V = (pi)(r²)(h/3)

Add these two values together, then find the square root of the sum.

This is the square root of your pencil!

Wow...I must be really bored today to give a detailed answer to a question like this.

 is it  Number 2

36 ÷ 6 = 6!

!

ur right melody !lol!

ok thank you Rosala.

You are a bit confused Ninja, it must be the Calculus frying your brain because it is 1:30am.

this is really good and interesting NinjaDevo , thanks for it ! but how many wraps r we gonna hav in one day ! hmmm? i hope u r not gonna give it everyday ! lol!and by the way im just kidding (a bit)  and btw its night now !now more morning to enjoy !lol!

melody, i mean having the sticky topic at the top of the forum as Ninjadevo said ,! 

I don't quite understand what you are saying rosala.  Could you please fix your sentence up a little so I  can be sure I understand you properly.

Thank you.

melody NinjaDevos idea is really good but i dont it would be nice to do this with this website too !

Thanks NinjaDevo,

It sounds like i might be a good idea.  I don't have the ability to do this but I guess i could ask our site developer about it.

Are you asking for a post like the one above to be always at the top of the first page?

Do you really think it will help that much?

I'd like other people to comment on this as well please.

Melody.