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if a word count is 3,500 and the word limit is 10% over, how many words is it?

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Let the limit = x.  The (x) + (10% of x) = 3500.

In "math" form we have..

x +.10x = 3500

1.10x = 3500    divide by 1.10 on both sides

x = 3500/ 1.10

x ≈ 3182 words

NO!! NO NO NO NO NO NO NO NO NO NO, IT IS NOT!!

if i have four cookies and u have one cookie and you give me your cookie, i have five cookies because i can count. 1 2 3 4 5.

amuters

you flip over and wait in the sun for as long as you want to get tanned.

a lot

4 bro

it is the mean of the mean. what you do first is mind the mean of a set of numbers. lets say you have 2, 3, and 4. 2+3+4 is 9, so 9 divided by 3 is 3. now you see how far each number is away from the mean of the data. so 2=1, 3=0, 4=1. now you add up your answers to get 2 which is the MAD. MAD really is mad!

Thank you Bertie!

You take one of the known point(s) on the line and using the slope you can figure it out. The y-intercept is where the line meets the y-axis. For example:

if for a certain line

slope = 3

known point(s) (-4,-1)

answer = (-1,0)

because slope = rise/run for every time the slope rises by 3 it runs by 1 and you can keep doing this until you find the y-inter cept , which is when the x-coordinate = 0.

1306.3 in         

$$\left (\frac {7}{7}+7\right)^{2}$$

with a calc. you need to press 2nd and then the tan key

6 * 5 = 30

15 * 2 = 30

Click on the LaTex Formula button on the input ribbon and then insert your expression:

$$$729^{-\frac{2}{3}}$$$

y = 2x + 8

The slope is 2: for every added topping the value of y increases by 2.

The y intercept is the value of y when x = 0, so y_intercept = 8

The x intercept is the value of x when y = 0, so 0 = 2*x_intercept + 8.  rearrange to find x_intercept = -4

After 1 year the price is (1-0.08)*25000 = 0.92*25000.

After 2 years the price is (1-0.08)*0.92*25000 = 0.92²*25000

After 3 years the price is (1-0.08)*0.92²*25000 = 0.92³*25000

etc. until

After 6 years the price is (1-0.08)*0.92⁵*25000 = 0.92⁶*25000

$${{\mathtt{0.92}}}^{{\mathtt{6}}}{\mathtt{\,\times\,}}{\mathtt{25\,000}} = {\mathtt{15\,158.875\: \!033\: \!6}}$$

it is equal to 6

9(.667)=6

$${\frac{{\mathtt{200}}}{{\mathtt{3}}}} = {\mathtt{66.666\: \!666\: \!666\: \!666\: \!666\: \!7}}$$

Hover the cursor over the log key and ln (the natural log) and log₂ should appear.

There are 12 possibilities for 1st place.  For each of these there are 11 possibilities left for 2nd place, so there are 12*11 possibilities for the first two places.  For each of these there are 10 possibilities left for 3rd place, so there are 12*11*10 possibilities for the first 3 places.

$${\mathtt{12}}{\mathtt{\,\times\,}}{\mathtt{11}}{\mathtt{\,\times\,}}{\mathtt{10}} = {\mathtt{1\,320}}$$

it is sort of like a table but smaller :)

Try to find two numbers that multiply together to make 30 and also add together to make 11.

Look at the possible pairs of numbers that multiply together to make 30.  These are:

1  30

2  15

3  10

5  6

Which of these pairs when added makes 11?  Clearly, it is the last pair.  This means that your original equation can be written as (n+5)*(n+6) = 0, which means that there are two possible values for n, namely n = -5 and n = -6.

I have no idea!

Do foil: first outer inner last 

ex:

(5x + 3) (7x +2)

F: multipy the first two terms from both parentheses. (5x)(7x) = 35x²

O: multipy the two outer terms from both parentheses. (5x)(2) = 10x

I: multipy the inner terms "                                "   (3)(7x) = 27x

L: multiply the last terms "                               "    (3)(2) 6

35x²+ 10x + 27x + 6= 35x^{2 + 37x + 6}

then you can factor it all down Did this answer yoour question?