It IS expanded.
the brackets mean "do this first". for example, in: x(4+2) you would add 4+2 before multiplying it By x. you can also add brackets into brackets which do the same thing. it is not compulsory, but you may change the brackets for how far in they are. i.e {[(1)]}.
There are both "square" and "curly" brackets used in algebra. They are [] and {} respectively in type. Usually square brackets are used to group smaller numbers of terms than curly brackets, and even square brackets are used only to group quantities some of which are in parentheses. Thus a suitable use example would be {[(a - b)(c + d) - a2]/[(fg + hj)/[k(l/m)]}. Larger square brackets are also used to set off numbers in matrix format.
If it's inside the brackets it means that it belongs to that specific term, but if it was outside the brackets, it means that every term inside the brackets goes out with opossite sign. For example: [ -5x + 6y ] = -5x + 6y , the negative is only for 5x, but if you had - [ -5x + 6y] = 5x - 6y , every term inside the bracket goes out with opossite sign.
3(x+4) is the same as 3x+12 when the brackets are expanded out
To expand three brackets, expand and simplify two of the brackets then multiply the resulting expression by the third bracket. (FAIZAN BHAI GHAZI)CHANNEL
parenthesis ( )square brackets [ ]curly brackets { }
Brackets.
You need to get rid of the brackets first and then simplify it from there. Hope i helped
expanding bracket is basically multiplying and is used in algebra for example: 2(6x+7x) You multiply everything outstide the bracket with everything inside the bracket for example: 2 x 6x=12x 2 x 7x= 14x so now you have expanded the brackets it looks like: 12x + 14x now simplify to make 26x . And that is how to expand brackets
(x - 6) (x + 4) = x2 - 2x - 24
The space bar
The answer will depend on where the brackets are. In general the solution would be to expand all the brackets, combine like terms and then factorise.
BEDMAS Brackets, Exponentiation, Divide, multiply, add, substract
It IS expanded.
There are several different types of sets in college algebra. Some of these include notation and intersection by using brackets.
the brackets mean "do this first". for example, in: x(4+2) you would add 4+2 before multiplying it By x. you can also add brackets into brackets which do the same thing. it is not compulsory, but you may change the brackets for how far in they are. i.e {[(1)]}.