All Answers 358524 Answers

12: 12,24,36,48,60,72,84

7: 7,14,21,28,35,42,49,56,63,70,77,84

the least common multiple of 12 & 7 is 84

Generic.....here are some good videos to get you started : http://rootmath.org/linear-algebra/vector-basics

Here is the visual representation of your vectors:

Basically, vector v  is three times the length of vector u.....

Thus..... u = < 4, -1 >   and v = < 12, -3 >

this is science not math

11, and USE THE CALC!!!!!! THAT IS WHAT THIS WEBSITE IS MAINLY FOR!

Let the first odd integer = 2n - 1   and let the second = 2n + 1    so we have

(2n - 1)^2  +  (2n + 1)^2   = 74

4n^2  - 4n + 1  + 4n^2 + 4n + 1   =  74

8n^2 + 2  =74

8n^2  = 72     

n^2  = 9

n = 3

So....the two integers are  2(3) - 1   = 5   and  2(3) + 1  = 7

Sounds good.

Yeah. Like a normal forum post.

ok, but can i still be an assistant? I will start the job tommorrow, sound good?

Hanna, it isn't weird or anything. Just you replying to a question with lines we give you, at a time we say. That's all. No roleplaying or improvising.

I will be your assistant, but i will not be a part of the play, deal?

4/5ths of a bag

The perimiter of the triangle is 31 cm, sides #1 & #2 have equal length while side #3 is one cm shorter that twice the length of side one, how long is each side?

Let the length of each equal side  = x

Let the third side  = 2x - 1

And we have

x + x + 2x - 1  = 31    simplify

4x - 1   = 31     add 1 to both sides

4x = 32    divide by 4 on both sides

x = 8 cm   this is the length of each equal side

And the other side  = 2(8) - 1   =  15 cm

I'm just gonna go along, left to right. Upon reaching the far right, go down to next row

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Yellow Yellow Blue

Full head, Bald, Full head

TT, Tt

tt

Errata:

Corrected to indicate exponent in term of general expansion

\( - \binom{6}{5}g^{(y)} + 1 \)

Corrected odd term subtraction

\(\left(\dfrac{6^{11}}{11!}\right) - 6 \left(\dfrac{5^{11}}{11!}\right) + 15 \left(\dfrac{4^{11}}{11!}\right) - 20 \left(\dfrac{3^{11}}{11!}\right) + 15 \left(\dfrac{2^{11}}{11!}\right) -6\left(\dfrac{1^{11}}{11!}\right)\)

------------

Wolfram alpha link for

Sum[Binomial[6, i] (-1)^i (6 - i)^11, {i, 0, 10}]

Oh. I thought that was a Guest...

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You can also contact CaliGirl619 if you want to join.

I did, what are you talking about?

If you want to join the Royal PlayHouse, make an account.

hello

GOOGLE IT ;)

it is 5

8 minus 3 =

8 - 3=

5

Susie has 5 apples left.