All Answers 358087 Answers

how did you figure that out? after reading his may the 4th post and talking about the history, eh?

of course it is.. durrr lol

history is titanium's favorite

lol

very well done, Nauseated!

and i thank youy for calling myself smart.

it's highly important for me to know the religion or political party of one

55   

the bigger numbe is 1.18

Here's a pattern...

[11*26 +  1 ] / 7 = 41

[25*26 + 1] / 7 =  93

[39*26 + 1 ]  / 7 = 145

[53*26 + 1 ] = 197

So....it appears that the pattern  [(-3 ± 14n) *26 + 1 ] / 7  will produce an integer ....for n= 0, 1, 2, 3......

So "X" must be, in general,  [41 ± 52k]  for  k = 0, 1, 2, 3........

I'm assuming these measures may be in degrees.....assuming so, we have....

8 / 360  = 1/45 of a circle

240 / 360   =  2/3 of a circle

144 / 360  =  12/ 30   =  2 /5 of a circle

315 / 360 = 7/8 of a circle

If X must be a whole number:
Can't remember if there is a faster way, but you need to find a multiple of 26 that when 1 is added to it is a multiple of 7.

If X can be anything, fractional too, then X=27/7 is one such X

Your question needs to be more specific, 8 what? Sheep? Monkeys? Pies? Revolutions? Radians? Degrees?

It varies, but, generally, sound travels at about 1127 ft. per second.

So, it takes 1/1127 seconds to travel one foot.

The word "sine" in maths usually refers to the trigonmetric sine function, which you will see everywhere when trying to find angles, have a look here for a starting point: http://en.wikipedia.org/wiki/Sine

If you multiply both sides by 28 and simplify you are done.

To convert into binary, you have to consider how the number can be decomposed into a sum of power of 2. You must start from the highest power of two lower than your number.

So take your number 6 in your first problem. $$2^3 = 8$$ And so we must start at $$2^2$$. We hence write 6 below:

$$6 = 1 \mbox{x} 2^2 + 1 \mbox{x} 2^1 + 0 \mbox{x} 2^0$$

You can read straight off this as 6 = 110 in binary

It may help you to notice that you can take 7 out as a factor. You may be able to factorise the smaller version! So look at this version below:

$$7(x^2 + 5x + 6)$$

$$(\frac{1}{3})^2 = \frac{1}{9}$$

$${\frac{{\mathtt{6}}}{\left({\frac{{\mathtt{3}}}{{\mathtt{8}}}}\right)}} = {\mathtt{16}}$$

Do sqrt(number)

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triangle

Well technically you don't need a pie button all you need to do is put 3.14 in the problem for the pie symbol. It is a lot more easier that way.

I counted 59  "9s"

So......this number can be written  as  10^59  - 1  

To see why.....notice that 99  = 10^2 - 1     ...the 10 is raised to the number of "9s" in 99....!!!

So, we have

(10^59 - 1)^2  =

(10^59 - 1) (10^59 - 1)   =

10^108 - 2*10^59  + 1

I'm not sure that this "simplifies" things much, though  !!!