a(b + c)
= ab + ac
=========just distribute the number to all additive terms in the brackets/parentheses
Brackets outside of a number typically indicate that the number is negative or refers to a loss. For example, in financial statements, a figure presented as (500) would signify a loss of 500 units of currency. In mathematical contexts, brackets can also denote a specific grouping but are most commonly used in accounting or data presentation to highlight negative values.
It means that the term inside the brackets needs to be multiplied by the previous term outside the bracket..
To simplify brackets in algebra, use the distributive property, which involves multiplying each term inside the brackets by the term outside. For example, in the expression ( a(b + c) ), you would distribute ( a ) to both ( b ) and ( c ), resulting in ( ab + ac ). Additionally, combine like terms after distribution if possible, to further simplify the expression. Always ensure to follow the order of operations when dealing with multiple brackets.
Use the same rules inside brackets as you would outside of brackets. There is no difference between the two.
The word inside the brackets is a "morpheme" that is always part of the word outside the brackets. A morpheme is the smallest grammatical unit in a language, and it can be a word or part of a word, such as a prefix or suffix, which is integrated into the larger word. For example, in the word "unhappiness," the morpheme "happy" is always part of the larger word.
Add multiply what is in parentheses and the number that is on the outside of the parentheses that is to the right or to the left.
Brackets outside of a number typically indicate that the number is negative or refers to a loss. For example, in financial statements, a figure presented as (500) would signify a loss of 500 units of currency. In mathematical contexts, brackets can also denote a specific grouping but are most commonly used in accounting or data presentation to highlight negative values.
It means that the term inside the brackets needs to be multiplied by the previous term outside the bracket..
There are three main types of roller blind brackets available for installation: inside mount brackets, outside mount brackets, and ceiling mount brackets. Inside mount brackets are installed inside the window frame, outside mount brackets are installed outside the window frame, and ceiling mount brackets are installed on the ceiling above the window.
To simplify brackets in algebra, use the distributive property, which involves multiplying each term inside the brackets by the term outside. For example, in the expression ( a(b + c) ), you would distribute ( a ) to both ( b ) and ( c ), resulting in ( ab + ac ). Additionally, combine like terms after distribution if possible, to further simplify the expression. Always ensure to follow the order of operations when dealing with multiple brackets.
Use the same rules inside brackets as you would outside of brackets. There is no difference between the two.
In American English, the period typically goes inside the brackets if the entire sentence is contained within them. However, if the brackets are used within a larger sentence, the period goes outside the brackets. In British English, the period usually goes outside the brackets unless the entire sentence is within them.
No. Brackets should be inserted within a sentence, and therefore the full stop should go outside the brackets at the end.
The number in square brackets is the number of Trust Points the contributor has attained.
To balance chemical equations with brackets, first, treat the contents of the brackets as a single unit or molecule. Count the number of atoms of each element on both sides of the equation and adjust coefficients outside the brackets to balance the atoms. If necessary, expand the brackets to ensure all atoms are accounted for, and continue adjusting coefficients until both sides have the same number of each type of atom. Finally, check your work to ensure the equation is balanced correctly.
The property that allows you to multiply the value outside the brackets with each of the terms inside the brackets is called the Distributive Property. This property states that for any numbers (a), (b), and (c), the expression (a(b + c)) can be rewritten as (ab + ac). It ensures that each term in the parentheses is multiplied by the factor outside, leading to equivalent expressions.
If the negative sign is inside the brackets, for example: [-2(9)] it is a negative two and you times that by positive nine. But if it were -[2(9)] than you times two by nine and get eighteen, THEN the eighteen takes on the negative. So basically, if the negative sign is inside the bracket, then it will only affect the number it is closest to, but if it is outside the brackets, it affects all over the numbers inside of it.