Expand equation text easily

Aug 6th, 2022
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How to expand equation text

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hey guys in this video Im going to be showing you how to expand brackets Im going to do some single brackets and some double brackets but the main thing I want you to take away is that when youve got brackets you multiply so for example if you have four for lots of something and thats something is in brackets youre multiplying that four so if I had you know something like a ten in those brackets thats just going to be 44 lots of 10 and then you can put different things inside those brackets so you might have an an unknown in there so in X and then you might have say five so X plus five so theyve got for lots of X plus five so to expand these brackets you need to multiply that four by everything inside the brackets so four times X and then for x plus five including that science so four times X thats going to be four X and then four x plus five plus 20 and you can have all all different things involving records you can have lets see you can have you can have two unknowns so you

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0:00 1:04 How to expand an expressions using the distributive property | Algebra I YouTube Start of suggested clip End of suggested clip Times negative 4w negative 4w plus one-half plus one-half so were gonna distribute the six. So thisMoreTimes negative 4w negative 4w plus one-half plus one-half so were gonna distribute the six. So this is going to be six times negative four w times six plus six times one-half.
4:09 4:50 And thats it so if you ever have a squared beside a bracket what you need to do is to write theMoreAnd thats it so if you ever have a squared beside a bracket what you need to do is to write the bracket out twice and then expand using foil. And thats it so thats how to expand two brackets.
Hence, 560 in words is written as Five Hundred Sixty.
Writing two brackets next to each other means the brackets need to be multiplied together. For example, ( y + 2 ) ( y + 3 ) means ( y + 2 ) ( y + 3 ) . When expanding double brackets, every term in the first bracket has to be multiplied by every term in the second bracket.
Expanding brackets, or multiplying out, involves multiplying every term inside the bracket by the term on the outside and then collecting like terms with the aim of removing the set of brackets. Expanding brackets is often an important step in solving equations and is the opposite process to factorisation.
To expand a bracket means to multiply each term in the bracket by the expression outside the bracket. For example, in the expression 3 ( m + 7 ) , multiply both and 7 by 3, so: 3 ( m + 7 ) = 3 m + 3 7 = 3 m + 21 .
Further, there are three different ways to write numbers in expanded form. The number 4537 can be written in one way of expanded form as 4531 = 4000 + 500 + 30 + 7, in the second way as 4531 = 4 1000 + 5 100 + 3 10 + 7 1, and in the third way as 4537 = 4 thousands + 5 hundreds + 3 tens + 7 ones.
In order to expand and simplify an expression, we need to multiply out the brackets and then simplify the resulting expression by collecting the like terms. Expanding brackets (or multiplying out) is the process by which we remove brackets. It is the reverse process of factorisation.
What does expanding brackets mean? To expanding brackets means multiplying each term in the brackets by the expression outside the brackets. Expanding brackets is the reverse process of factorisation and is sometimes referred to as multiplying out. In effect by expanding brackets you are removing the brackets.
Here are the steps to write a number in expanded form. Get the number in its most basic form. Using the place value chart, determine its place values. Multiply the number by the numbers place value. Display it as a digit place value. All digits should be represented as the product of the digit and its place value.

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