All Answers 356020 Answers

That's really simple:

Once upon a time a old king that had nothing to do, looked at their child and tought: Oh, they're having way to much fun, let's turn their life ONTO A FACKIENG H**L BECAASE MATH IS A BETCH

@above a LOT more can be simplified, including \sqrt9=3 and \sqrt16=4...etc

I'm also working on this problem, so this will also be a sort of notepad for me

\sqrt4=2

\sqrt8=2\sqrt2

\sqrt9=3

\sqrt12=2\sqrt3

\sqrt16=4

\sqrt18=3\sqrt2

\sqrt20=2\sqrt5

\sqrt24=2\sqrt6

\sqrt25=5

\sqrt27=3\sqrt3

\sqrt28=2\sqrt7

\sqrt32=4\sqrt2

\sqrt36=6

\sqrt40=2\sqrt10

\sqrt44=2\sqrt11

\sqrt45=3\sqrt5

\sqrt48=4\sqrt3

\sqrt49=7

\sqrt50=5\sqrt2

\sqrt52=2\sqrt13

\sqrt54=3\sqrt6

\sqrt56=2\sqrt14

\sqrt60=2sqrt15

\sqrt63=3\sqrt7

\sqrt64=8

\sqrt68=2\sqrt17

\sqrt72=6\sqrt2

\sqrt75=5\sqrt3

\sqrt76=2\sqrt19

\sqrt80=4\sqrt10

\sqrt81=9

\sqrt84=2\sqrt21

\sqrt88=2\sqrt22

\sqrt90=3\sqrt10

\sqrt92=2\sqrt23

\sqrt96=2\sqrt24

\sqrt98=7\sqrt2

\sqrt99=3\sqrt11

\sqrt100=10

I think this is completely exhaustive, because I went from numbers divisible by 4(2^2) to divisible by 9(3^2) to divisible by 25(5^2)(I skip 16 because it is 2^4 and so included already) to divisible by 49(7^2)(I skip 36 because it is (3*2)^2 and so included already) to divisible by 64(8^2), 81(9^2), and 100(10^2).

Total of 39.

60 yrs old

y=x+1 -x+y=1

x-y=1 already done

simplify -2sqrt+3sqrt2

\(-2\sqrt2+3\sqrt2=(3-2)\sqrt2=\sqrt2\)

1. f(x)=y

2. turn y=x and vice versa

3. solve for y

4. turn y into f ^-1(x)

I'm not sure what you mean by graphing form, but for the end behavior, the function forms a horizontal asymptote at y = 3. X has the same power in both the numerator and denominator, and therefore it converges at the ratio of the leading coefficients: 6x/2x = 3. Using L'Hopital's Rule from calculus also shows the limit as |x| goes to infinity to be 6/2 = 3.

The domain excludes any numbers where the function is undefined. In this function, x = -1 would make y = -8/0 which is undefined. To find this, just set the denominator equal to zero and solve for x.

2x + 2 = 0

2x = -2

x = -1

The function is defined for all other numbers, so the domain is (-infinity, -1)U(-1, infinity).

I can't remember off hand any good way to find the range other than graphing the function.

I hope this helps..

no one will ever know

x=3

3=sqrt9=sqrt(1+2*4)=sqrt(1+2sqrt16)=sqrt(1+2sqrt(1+3*5))=sqrt(1+2sqrt(1+3sqrt25))=sqrt(1+2sqrt(1+3sqrt(1+4*6)))

=sqrt(1+2sqrt(1+3sqrt(1+4sqrt......)))

1 ounce= 28.349 523 125 grams

1 gram=$150 /  28.349 523 125

1 gram=$5.29

Simplify:  (6x²y + 4xy² - 2y³ + 6) + (x²y + 3y³ - 5)

Rearrange, combining like terms:  (6x²y + x²y) + (4xy²) + (-2y³ + 3y³) + (6 - 5)

                                                           (7x²y) + (4xy²) + (1y³) + (1) 

                                                                 7x²y + 4xy² + y³ + 1

x=3

To see why:

\(x = \sqrt(x^2)=\sqrt(x^2+1-1)\)

\(=\sqrt(1+(x-1)(x+1))=\sqrt((1+(x-1)*\sqrt((x+2)^2))\)

\(=\sqrt(1+(x-1)*(1+x(x+2))).....\)

\(3=\sqrt9=\sqrt(1+2*4)=\sqrt(1+2*\sqrt16)=\sqrt(1+2*\sqrt(1+3*5))=.....\)

-14

It is the "sine" of 45=1/2sqrt(2). There no such thing as "arcsine" of 45 degrees!!!.

the work is 36464*76-63654+877-7663+8776-76*66534+8763-6/65

so..... the answer is x=8

6+ (-6) = 0

or just

6+ -6 = 0

diagram

They are the descending factorials of 7!, 6!, 5!, 4! 3!......etc.

Sin^-1(45) =\(\frac{1}{2}\sqrt{2}\)

Thank you, i couldn't see the pattern!

5040 / 720 = 7

720 / 120 = 6

120 / 24 = 5

24 / X = 4    (presumably)

So X = 24 / 4 = 6

X = 6

Looks like 330 degrees I think. :)