Remove like terms as much a possible, for example; X+4X-2X if you factorize this you take out X making it: X(1+4-2) The X is outside the brackets, because this shows everything inside the brackets needs to be multiplied by X.
-10
To factorise is to find the numbers that divide into the original number by only using prime numbers. For example factorise 20 = 2 times 2 times 5
The different types of brackets are: * round brackets, open brackets or parentheses: ( ) * square brackets, closed brackets or box brackets: [ ] * curly brackets, squiggly brackets, swirly brackets, braces, or chicken lips: { } * angle brackets, diamond brackets, cone brackets or chevrons: < > or ⟨ ⟩
-5
Factorise fully is when brackets are involved in the equation
to put into brackets
It is the opposite of Expanding The Brackets
The text in the brackets must be a question.
your asking as if already knowthink about what you are typing-----------------------------------------------(everything in brackets is a lie)your asking as if already knowthink about what you are typing-----------------------------------------------(everything in brackets is a lie)DUDE JUST ANSWER THE QUESTION!! QUIT MESSING AROUND IF U DONT KNOW THEN DONT MESS WIT IT!!!!!!!!!!
Remove like terms as much a possible, for example; X+4X-2X if you factorize this you take out X making it: X(1+4-2) The X is outside the brackets, because this shows everything inside the brackets needs to be multiplied by X.
What do 6, 9 and 12 have in common? 3. -6y / 3 = -2y +9x / 3 = +3x +12z / 3 = +4z Since they share 3, write 3 outside the brackets, and your solutions inside the brackets: 3(3x-2y+12z)
What do 6, 9 and 12 have in common? 3. -6y / 3 = -2y +9x / 3 = +3x +12z / 3 = +4z Since they share 3, write 3 outside the brackets, and your solutions inside the brackets: 3(3x-2y+12z)
3x+12=(3(x+4))
out
6ab2 + 7a2b find the common variables and numbers:In this case only the variables are common and they are a & b. so you take out a &b out of the brackets and factorise.Answer: ab(6b+7a)
There is no question here!