They must start with either the 5 or the 6.

Consider those that start with a 5.  

There are 6 digits left that could go in the "tens" position.

 For each of these there are 5 digits left that could go in the "units" position.

 Hence there are 6*5 = 30 possible 3-digit numbers beginning with 5.  

Similar reasoning shows that there are also 30 possible 3-digit numbers beginning with 6.

So there are 60 possibilities in all.

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70/100 = 7/10

For the function to be continuous then both parts of it must have the same value at x = 8.

So you must have 8² - 11*8 + 24/8 -8 = -8*8 + k or -29 = -64 + k or k = 35

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Notice the gap when k isn't 35:

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when i lived in ND i could just walk past the border cause i knew the people who worked there XD btw i had NO passport

Oh ok.  

That is a Grimm Fairy Tale

I'm not black!  That's racist!

Raka226 is correct, but here's a little more detail of the process:

2(2 - j) = 4 (j + 10)

Distribute the 2 over the 2-j and the 4 over the j + 10:

4 - 2j = 4j + 40

Add 2j to both sides

4 = 6j + 40

Subtract 40 from both sides:

-36 = 6j

Divide both sides by 6:

-6 = j

or just j = -6

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clearly ur black so 21 good blck man 

lolollolo man ur hot

Gev me da p0ssy b0ss

There are 3 black b***s and 6 non-black b***s.

First think of how many ways there are to draw three b***s (without replacement, presumably) such that you get no black b***s.

There are 6 ways to draw the first. For each of these there are 5 ways to draw the second. For each of these pairs there are 4 ways to draw the third.  Thus there are 6*5*4 = 120 ways to draw three b***s such that none are black.

In total there are 9*8*7 =  504 ways to draw three b***s from the bag, irrespective of colour, so there must be 504 - 120 = 384 ways to draw three b***s from the bag such that at least one is black.

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yesss peettyy good plan my friend u can not get cought 

i am the mother f****r from kick a*s2

is it possiblr tho

j=-6 :)

j needs to be by its self on one side

2(2-j)=4(j+10)

2 is mulitpled by the answer to (2-j)

4 is mulitpled by the answer to (j+10)

XD                                     

me too lov that movie 

Yep                                                        

I just watched the older movie the other day.

cool :3                                                     

10000000!!! *flips table*