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CASE 1: Subtracting a bigger positive number from a smaller positive number:

What i do is that i imagine them in a straight line like this:

4
- 9
____

Then i will place their signs

+4
- +9
_____

After that i will deal with the operation if the operation and the sign of the number below is different it is negative and if the operation and the sign is similar then it is positive so it will look like this:

+4
-9  because their signs aren't same

Then if the top and the bottom numbers are different you will just subtract them and vice versa

Given that +4 and -9 have different signs then we will just subtract them normally and follow the sign of the bigger number:
9-4= 5 since 9 is bigger then the final answer will -4

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I case one The result will always be negative

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When we subtract a small positive number with a bigger one we can switch them the other way around but when you find the answer, put a negative sign beside it.

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In case 2 the result will be the  negative of the absolute value of the first number + the second number

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when we subtract a bigger negative number with a small positive it just like reversed subtraction so u can simply put
3-2=1 right but now u just can the signs so simply reverse it positive becomes negative and negative becomes positive so it becomes
-3+2=-1

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In Case 1 it is because the first number is smaller than the second and you don't need to switch it around because you can use integers.

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In case 2 you can add the numbers instead but once you find the answer, put the negative sign beside it.

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In case 3 if there is 2 negatives they cansel each other out and makes it addition

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in case 2 it would help if u memorize this
-(-) = +
-(+)= -
+(-)= -
+(+)= +
so I think that you should just remember this since its easier
another pattern I noticed is that if there is and odd number of negatives in the equation the answer is negative and if there is an even number of negatives the answer is positive but this is only applicable if are parentheses

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If the number  your subtracting is a bigger positive number, you can add the negative number together to find the answer.While for the second example if its both integers
just add them together to find the answer, but add a negative sign behind it.

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Case 1:Subtracting bigger positive number to a smaller one creates positive number, while subtracting smaller positive number to a bigger one creates negatives number.

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CASE 2: Subtracting a positive integer from negative numbers:

What i do is that i imagine them in a straight line like this:

+4
- -9
_______

After that i will deal with the operation if the operation and the sign of the number below is different it is negative and if the operation and the sign is similar then it is positive so it will look like this:

+4
+9  because their signs are same

Then if the top and the bottom numbers are different you will just subtract them and vice versa

Given that +4 and +9 have same signs then we will just add them normally and follow the sign of the bigger number:
9+4= 12 since 9 is bigger then the final answer will +12

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In case 2, if there's a negative number the result would have negative sign too.

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Case 2: If subtracting a negative integer from a positive one, you need to add a negative sign to the answer.

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in case 2 if both are negatives its simply addition so u can change the signs so it would be from -3-5= to 3+5=8 then u simply put the signs back on and it woul

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Zenith Maye P. Mateo         a bigger positive number from a smaller positive number                       just switch them to the other one then put a negative sign

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Zenith Maye P. Mateo         a bigger positive number from a smaller positive number                       just switch them to the other one then put a negative sign

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in case 2 its like addition then you add the negative sign

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Case 3: If subtracting a bigger positive number to a negative number there should be no negative sign. If subtracting bigger negative number to a positive one, you need to put negative sign.

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In Case 3, keep changing if your subtracting a negative from other integers.

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Zenith Maye P. Mateo Subtracting a negative number from a positive number—when you see the subtraction (minus) sign followed by a negative sign, turn the two signs into a plus sign. Then, instead of subtracting a negative, you’re adding a positive, so you have a simple addition problem  

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Zenith Maye P. Mateo Subtracting a negative number from a positive number—when you see the subtraction (minus) sign followed by a negative sign, turn the two signs into a plus sign. Then, instead of subtracting a negative, you’re adding a positive, so you have a simple addition problem  

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CASE 3: Subtracting a negative from other integers

it will be the same rule in the ones i wrote earlier

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we can also reveres this find the answer and then place the negative sign

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CASE 1: Subtracting a bigger positive number from a smaller positive number:

If the case you will switch the bigger number so that you subtract it.

After that subtract them and when you get the answer add negative sign before the difference.

Example:
1-2 you will switch so that it will be
2-1 and get the difference and add negative sign before that.Just like this -1.

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zenith Maye P. Mateo Subtracting a negative from other integers. 

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zenith Maye P. Mateo Subtracting a negative from other integers. 

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4-(-5)=
you just need to switch the minus to a plus sign then switch the negative to positive like this 4+5 =9

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CASE 1: Subtracting a bigger positive number from a smaller positive number creates a negative.

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case 2 is like case 1 but backwards

MS. PEREY: Please elaborate.

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case 3 is like case 1 and 2 combined

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CASE 2: Subtracting a positive integer from negative numbers:

You will add the number and add negative sign before the sum.

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In case 1 the end result is always a negative number

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In case 1 I just subtract it as if the bigger number goes first. Then after getting the answer, I would add the negative to the answer because the answer will always have a negative sign.

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In case 2 it is subtraction of both sides of a number

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It just subtracts the smaller number from the bigger number and then add the negative sign.

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I was taught a method in our school before about subtracting integers.

I like to use this 'keep change change' method.

For example, in case 1, there is
2-3=(-1).

In this method we do:
We keep the number to the left of the equation, then we change the operation sign and the sign of the number to the right. So it becomes like this:

2+ (-3)=?
Then, we just add it like how we add a positive and negative integer.

2+(-3)= (-1).

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The answer is just the number when you add both numbers together as positives and then you add the negative sign.

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When it’s positive minus negative you are basically adding the numbers as positives.
When it’s negative minus negative you are subtracting the smaller number from the bigger number and then adding the negative sign.

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Case 3 is like both the two videos we just watched

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In case 2, I add the numbers as if they are both positive integers. Once I get the answer I will but the negative sign beside it.

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Case 1: when subtracting a smaller positive number with a bigger positive number will always result in a negative answer

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In case 1 it just subtracts the smaller number to the bigger number and you will get a negative number.

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Case 2: it’s like adding the numbers together but you have to put a negative sign beside it

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In case 2, every time you subtract a negative number from a positive number it adds on the negative number

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Case 1: 2-8=-6

When subtracting a bigger positive number from a smaller one, you can keep the first number as it is but change the sign and the last number to it's opposite (- to +, 8 to -8)and then solve.

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Case 3: if there is a positive number first it’s like you have to add it together but if a negative  number is first then we subtract

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It is like adding positive numbers except that the result is negative.

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In Case 1 it's just like subtracting positive integers then add the negative sign at the final answer.

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Just like in Case 1, you have to keep the first number, change the sign and the last number to its opposites and then solve.

Just remember this: Keep
Change
Change

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CASE 2: Subtracting a positive integer from negative numbers is like doing addition and putting a negative sign before your answer.

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In case 1, we can switch their places and subtract. And we have to put a negative sign on the answer we got.

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In Case 3, I just implement both Case 1 and Case 2 together.

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In Case 2 it's just like adding positive numbers but we add the negative sign at the final answer.

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In Case 3 you just combine what you have learned in Case 1 and Case 2.

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I use this 'keep change change' method.

In Case 2, Sample 1, it is
(-3) - 5= (-8).
We just keep the (-3) and change the operation sign which is (-) to (+) and change the sign of 5, so it will be (-5). Then, we add it like how we add a negative to another negative integer. So it becomes:

(-3) - 5= ?
to:
(-3) + (-5) = (-8).

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In case 2, we do the opposite and add them instead. When we have the sum, we have to put a negative sign.

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CASE 3: Subtracting a negative from other integers.

Change the subtrahend into opposite number if negative change to positive after that add them.

Then follow the integer rules.

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In case 1, subtracting a bigger positive number from a smaller positive number is basically like normal subtraction, only you add a negative sign for the answer

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In case 3, we also have to do the opposite and add the integers. If we are subtracting a negative integer from a positive, the answer will be positive. But if we are subtracting a negative from another negative, the value will increase.

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In case 2, we basically just add them instead of subtracting, and we add the negative sign for the answer

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The second number of each in each of the samples are bigger than the first. This causes us to drop down into the negatives by the remaining numbers after subtracting.
Another way is to switch the placement of the numerals, subtract it that way, and convert the final product into its negative numeral.

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Case 2 requires us to to drop down from the first numeral by the second numeral in order to find the answer.

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CASE 3: When subtracting a negative from other integers remove the negative sign on the second number and do addition.

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A way to make solving case 3 easier is to convert the numbers with the parenthesis as shown:
-(-#) = +#
After, we must solve the problem with the converted product instead of the original symbols seen after the first numeral.

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I use this 'keep change change' method.
In Case 3, Sample 1, it is
2 - (-3) = 2 + 3 = 5.
Again, we just keep the 2, and change the operation sign which is (-) to (+) and change the sign of (-3) so it will be 3. Then, we add it like how we add a positive integer to another positive.

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The second number which is the second number is subtracted to the first number and the product of that will be turned into a negative number.For example, 3 - 5,so it turns into 5 - 3 and the product is 2,so just make it into a negative number and then finished product would be -2.

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In Case 2,you add the negative numbers together like you would with when you add positive numbers.

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In case 3, since we are just subtracting negative numbers from other integers, the answer will depend on the solution like if your subtracting a negative from a positive the answer will be positive

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In Case 3,remove the "-" Symbol from the negative number and add it with the positive number to get the product.

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In Case 3, to get the answer u can remove the negative symbol and add a positive number to get the answer

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in case #3 its just a mix of case #1 and 2

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in case #3 its just a mix of case #1 and 2

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when subtracting the bigger number from the smaller number the answer will be negative

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when subtracting a positive number with a negative number we add it instead of subtracting it

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To subtract integers, change the sign on the integer that is to be subtracted. If both signs are positive, the answer will be positive. If both signs are negative, the answer will be negative. If the signs are different subtract the smaller absolute value from the larger absolute value.

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when we subtract a small number first then it would become an negative always

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when we subtract a small number first then it would become an negative always

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its just addition... thats all i can say

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its just addition... thats all i can say