Kristin's Percent Post
Well, I hope that helped explain things. Please comment, THANKS!
10:58 PM
Well, I hope that helped explain things. Please comment, THANKS!
explorer9-05
8:10 PM
explorer9-05
10:58 AM
Adding Mixed Fractions
It's the same as adding fractions. You must have the same denominators.
Subtracting Fractions
To subtract fractions, you (once again) must have the same denominator. Once you have that, just subtract the numerators.
Multiplying Fractions
When you multiply fractions, you multiply the numerators, then multiply the denominators.
Multiplying Mixed Fractions
To multiply mixed fractions, change the mixed fraction to an improper fraction, then multiply the numerators and denominators.
Dividing Fractions
There are a few ways you can divide fractions. The first is by using a ratio table.
Dividing Mixed Fractions
This time, I will also show you how to solve it using a reciprocal. It is the inverse of the denominator.
Word Problems
Problem 2
I used division to solve this problem.
Problem 3

Well, thanks so much for reading! Please comment!
explorer9-05
7:28 PM
The picture of the man is Pythagoreas himself. He is the one who came up with this theorem. He was a Greek mathematition who loved numbers and was a veagan. He belived that when you die, you were re-incarnated into an animal. Pythagoreas knew alot about the earth, like how it's a sphere, and is tilted and that is why we have seasons.
This is his theorem. It is used when you want to know what a side is of a right triangle. It states that a squared, plus b squared, equals c squared or in expanded form, (a*a)+ (b*b)= (c*c). It also states that the square on the hypotenuse is equal to the sums of the squares on the legs. It shows the relationship of the 3 squares. The c square is made up of the a square and the b square. Here is a picture to better explain this:
Square:




explorer9-05
9:52 PM
By the way, I choose Elmane to be the next scribe!
explorer9-05
3:02 PM
explorer9-05
8:05 PM
Remember, what you do to one side, you must do to the other.
Additive - 6+n = 9

Subtractive - -3 = -6+n

Multiplicative - 2n = 10

Divisive - n/3 = 12
Chapter 4
Yay! It's our video! I really hope you enjoy watching it. Sorry for all the mistakes. I did not get enough sleep. \(-_-\)
Again, sorry for the mistakes in the video, but I really hoped you enjoyed watching it and reading my post. If my computer miraculously lets me put the video up then I will, but until then thanks for reading!
explorer9-05
chapter3, chapter4, greatbigbook, intpoetry, kristin8-73, one step, xtranormal
4:25 PM
.bmp)
Since there is no sign between the -2 and the bracket, that means you have to multiply. To solve this question, put the -2 in brackets:
(-3).bmp)
Then solve the question like you would normally. Remember, there is an even number of negative integers in this question so the product will be positive.
(-3)%3D6.bmp)
The answer to this question is +6.
We also learned how to solve questions where the negative sign is outside the bracket. Like this:
(-3).bmp)
That negative sign, all by itself means -1. So the question will now look like this:
(2)(-3).bmp)
You can also do it this way:(-3)%3D6%232.bmp)
explorer9-05
1:23 PM
explorer9-05