Question

Plz help. I will give medal and fan

Answer 1

School has (x + 3) classes

Number of students in each class = 4 more than the number of classes in each school

Therefore:

Number of students in each class = 4 + (x + 3)

Answer 2

Each student has (x + 1) pencils.

Answer 3

ok

Answer 4

Write an expression that shows: Total number of pencils distributed by the company in 'x' schools.

Answer 5

(x + 1) = 4 + (x + 3)

Answer 6

Thats probably wrong

Answer 7

But to me i think its right

Answer 8

No, it's going to be: (x + 3) + 4 = x + 7

Cause x + 3 + 4 = x + 7

Answer 9

Well i almost had it lol

Answer 10

What does x(x + 3) represent?

Look at the 'x' before it, what did it say 'x' represented?

Answer 11

yo igreen can you help me as soon is i post a question

Answer 12

x= the number of schools x+ 3 number of classes

Answer 13

I'll try, but in the future just tag me using the @ symbol.

Answer 14

k

Answer 15

Yep so:

x = Schools

x + 3 = Classes

So what does x(x + 3) represent?

Answer 16

Number of school classes

Answer 17

Lol, don't you mean the number of classes in a school?

Answer 18

Yea

Answer 19

Well, that's correct.

Now do you know what the degree of a Polynomial is?

And do you know what the classification of a Polynomial is?

Answer 20

@geekfromthefutur

Answer 21

Yes basiccally like 2xy 1 + 1=2 or 5 ^ 2 + 7 ^5 2+ 5=7

Answer 22

Okay..well can you expand the polynomial? x(x + 3)?

You just have to multiply x to all terms in the parenthesis..

Answer 23

Ok

Answer 24

What do you get?

Can you tell me:

x * x =

x * 3 =

Answer 25

idk lol

Answer 26

\(x * x = x^2\)

\(x * 3 = 3x\)

Answer 27

OOOOOOHHHHH

Answer 28

Therefore:

\(x(x+3) = x^2 + 3x\)

Answer 29

well ik that for the 2nd one but idk that for the first one.

Answer 30

So what's the degree and classification of \(x^2 + 3x\)?

Answer 31

Degree:

Highest Exponent

Classification:

1 term = Monomial

2 terms = Binomial

3 terms = Trinomial

4 or more terms = Polynomial

Answer 32

2 terms?

Answer 33

Yep, so it's a Binomial, and what's the degree?

Answer 34

2

Answer 35

Example:

x^3 + 2x^2 + 3

There are 3 exponents:

x^3 = exponent of 3

x^2 = exponent of 2

3 = exponent of 1

So the highest exponent is 3, which means the degree is a 3rd degree.

Answer 36

Yes, so that means this is a 2nd degree Binomial.

Answer 37

u soo smart : P

Answer 38

Lol, thanks. Do you need help with Part C too?

Answer 39

I think i got it

Answer 40

just divide was what i was going to say

Answer 41

@iGreen you seem like you are very good at explaining lol

Answer 42

Lol, thanks. @mcnabkt

Answer 43

welcome :D

Answer 44

Thx for the help @iGreen

Answer 45

No problem.

Answer 46

@iGreen are you good at radicals?

Answer 47

No, xD

It's my worst subject in math.

Answer 48

WHAT really? well thats okay :d

Answer 49

@geekfromthefutur what about you?

Answer 50

Yea im some what good.

Answer 51

well okay i need some help with them lol

Answer 52

i just need to know ?=10 x sqrt of 36 which is what time 10 equals 36? irdk what multiplys to that :p

Answer 53

is it 2?

Answer 54

Oh, this is easy, I can do this..

What's the square root of 36?

Answer 55

like can i just divide it backwards? and 6 but it has to be 10 times blank equals 36

Answer 56

So is this the question?

\(10 \times~? = \sqrt{36}\)

Answer 57

@iGreen what do i divide for part C i forgot about that part of it. Lol

Answer 58

well i divided it and got 2 but thats really off :/ hmm idk let me see

Answer 59

i really dont know everything goes up to 100 something when i multiply a number not 36 thats impossible

Answer 60

Well you can put 'x' for the blank and solve for it.

\(10 \times x = \sqrt{36}\)

We can combine 10 and x:

\(10x = \sqrt{36}\)

You said the square root of 36 is 6.

So we can put that in:

\(10x = 6\)

Now we can divide 10 to both sides:

\(x = \dfrac{6}{10}\)

Simplify \(\dfrac{6}{10}\):

\(\dfrac{6}{10} = \dfrac{3}{5}\)

Answer 61

Is 3/5 one of your choices?

Answer 62

@mcnabkt

Answer 63

@iGreen What do I divide for part C is it the number of classes?

Answer 64

umm is a free choice it doesnt tell you the choices im doing alg. online for a class

Answer 65

@geekfromthefutur

Hold on.

Answer 66

@mcnabkt

Can you take a printscreen of your question?

Answer 67

no cause my thing doesnt let me do that lol

Answer 68

You can take a printscreen no matter what..are you using a desktop computer or a laptop?

Answer 69

Regardless search on windows 8 snipping tool or desktop hit start and go to search program and put snipping tool

Answer 70

yeah but idk, and nvm i was just suppose to multiply them lol i got it

Answer 71

OH okay i just never really used it

Answer 72

lol its easy 2 use i use it all the time

Answer 73

well, im on a desktop and idk im not very technology oriented well sorta just not some things lol, im just good at figuring out how to fix things and what not, i cant see the obvious hidden objects on here lol i take the long way

Answer 74

Lol

Answer 75

@geekfromthefutur

You're going to multiply:

\(x(x+3)[(x+3)+4]\)

Simplify:

\(x(x+3)[(x+7)]\)

We already simplified x(x+3), let's plug that in too:

\((x^2 + 3x)(x+7)\)

Okay, can you multiply those?

Answer 76

hey i like to use my brain sometimes, gosh.... and you know theress a way to bring up your previous tab after you close it? its like idk i think you press shift something, something lol

Answer 77

Yep, I do it all the time.

CTRL + SHIFT + T

That's what you press to reopen a closed tab. Or you can just right click any tab and click 'reopen closed tab'.

Answer 78

3 * 7?

Answer 79

You'll be multiplying:

\(x^2 * x =\)

\(x^2 * 7 =\)

\(3x * x =\)

and

\(3x * 7 =\)

Answer 80

oh well..... let me have my smart moment lol

Answer 81

Well I know
\[x^2 + x= x^3\]

Answer 82

Don't you mean:

\(x^2 * x = x^3\)?

You can't add \(x^2 + x\).

Answer 83

Yea

Answer 84

lol

Answer 85

i need help!

Answer 86

48=8 x sqrt?

Answer 87

21x is the 3x * 7

Answer 88

You got it. @geekfromthefutur

Answer 89

\(48 = 8 \cdot \sqrt?\)

We know that 8 * 6 = 48, so the square root has to equal 6.

Square roots are created by multiplying numbers by themselves.

So 6 * 6 = 36.

Therefore, the square root of 36 is 6.

\(48 = 8 \cdot \sqrt{36}\)

\(48 = 8 \cdot 6\)

\(48 = 48\)

Answer 90

yeah but i put that and it said it was wrong let me try it again!

Answer 91

@mcnabkt You have to put down 36.

Answer 92

yea i got it now

Answer 93

yeah it just said i was suppose to do 8 x sqrt 36 idk

Answer 94

whatever you said lol

Answer 95

@geekfromthefutur

\(x^2 * x = x^3\)

\(x^2 * 7 = 7x^2\)

\(3x * x = 3x^2\)

\(3x * 7 = 21x\)

So we have:

\(x^3 + 7x^2 + 3x^2 + 21x\)

Simplify:

\(x^3 + 10x^2 + 21x\)

So that's the number of students in the school.