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in this video were going to be finding the cumulative distribution function from a probability density function the purpose of this is if we have a probability density function such as this lets say thats between 2 5 then our cumulative distribution function will be a different function that will tell us the cumulative probability up to a certain value so whatever we input into our function will tell us the cumulative probability up to that point now these can get pretty complicated so Im going to do two examples of different types the first example that Im going to do is where there is only one function in the PDF the second example that Im going to do is where there is more than one function in the PDF and this can be a little or a lot more complicated and there a lot more room for error on these ones so well be going through that one after the first one right so lets get to our our first example first examples a nice simple one weve just got a straight straight line grap

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Algebraic distribution means to multiply each of the terms within the parentheses by another term that is outside the parentheses.

0:48 2:45 Solve Equations by distributing - YouTube YouTube Start of suggested clip End of suggested clip So lets first distribute whenever you distribute you multiply whats on the outside of theMoreSo lets first distribute whenever you distribute you multiply whats on the outside of the parenthesis. By whats on the inside. So I will multiply 3 times X which equals 3x.

0:06 5:45 Multi Step Equations - Distributive Property - YouTube YouTube Start of suggested clip End of suggested clip You need to distribute it to both pieces. Well start by multiplying 3 by X that gives us 3x. ThenMoreYou need to distribute it to both pieces. Well start by multiplying 3 by X that gives us 3x. Then we have to multiply the 3 times the -6. Well 3 times minus 6 will give us minus 18.

4:46 5:45 Multi Step Equations - Distributive Property - YouTube YouTube Start of suggested clip End of suggested clip Now we can go ahead and solve to cancel the negative 10 add 10 to both sides. When you do this minusMoreNow we can go ahead and solve to cancel the negative 10 add 10 to both sides. When you do this minus 10 plus 10 cancels out you have negative 5 X on the other side. 15 plus 10 is 25.

Distributive Property Examples Example 1: Solve the expression 3(4 + 5) by using the distributive property. We will multiply the outside term by both the terms inside the brackets. Example 2: Solve 6(7 + 9) by using the distributive property formula.

Distributive property with variables Multiply, or distribute, the outer term to the inner terms. Combine like terms. Arrange terms so constants and variables are on opposite sides of the equals sign. Solve the equation and simplify, if needed.

0:14 6:09 How to Solve Two-Step Equations - YouTube YouTube Start of suggested clip End of suggested clip Example number one six x minus two is equal to ten the first step to solving a two-step equation isMoreExample number one six x minus two is equal to ten the first step to solving a two-step equation is to undo addition or subtraction by applying the opposite operation.

What is the rule for the distributive property? ing to the distributive property, multiplying the sum of two or more addends by a number produces the same result as when each addend is multiplied individually by the number and the products are added together.

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