https://padlet.com/22mp05261/z2qi7ei20jru Made by Milan Parikh en-us 2017-12-14 03:43:31 UTC 2017-12-14 04:14:00 UTC hello@padlet.com 22mp05261 https://padlet.com/22mp05261/z2qi7ei20jru/wish/216035252 There are two primary factors involved. They have to do with the leading coefficient and the pradoy of the polynomial. ]]> 2017-12-14 03:44:25 UTC https://padlet.com/22mp05261/z2qi7ei20jru/wish/216035252 22mp05261 https://padlet.com/22mp05261/z2qi7ei20jru/wish/216035354 There are four possible outcomes.

1. 
Right--> up
Left-->down
2.
Right-->up 
Left-->up
3. 
Right-->down
Left-->up
4. 
Right-->down
Left-->down]]> 2017-12-14 03:45:55 UTC https://padlet.com/22mp05261/z2qi7ei20jru/wish/216035354 22mp05261 https://padlet.com/22mp05261/z2qi7ei20jru/wish/216035505 When a number is cubed, or has a odd power, the product has equal possibly to be positive or negative. We can assume that the function will have a domain of all reals. This allows us to realize that when a positive number is cubed it results in a positive product and while a negative number is cubed, it results in a negative product. This helps prove the point that the right side of the graph (the positive numbers) will go up (because the y-value will continue to get higher) and the left side of the graph ( the negative numbers) will go down (because the y-values will continue to get smaller). ]]> 2017-12-14 03:47:48 UTC https://padlet.com/22mp05261/z2qi7ei20jru/wish/216035505 22mp05261 https://padlet.com/22mp05261/z2qi7ei20jru/wish/216036069 When a number is squared, or has a even power, the product will always be positive. We can assume that the function will have a domain of all reals. This allows us to realize that when a positive (the right side) or negative number (the left side) is squared it results in a positive product This helps prove the point that the right side and left side of the graph will go up (because the y-value will continue to get higher). ]]> 2017-12-14 03:56:19 UTC https://padlet.com/22mp05261/z2qi7ei20jru/wish/216036069 22mp05261 https://padlet.com/22mp05261/z2qi7ei20jru/wish/216036417 We already learned that when a number is cubed or has a odd power, both sides go in the opposite directions. We also know that when a polynomial is cubed, the right side goes up while the left side goes down. In this case it is the total opposite so we have to add the opposite sign to the polynomial function. This is when the leading coefficient comes into play, when it is positive it will behave normally (right goes up, left goes down) but when it is negative is will be the total opposite (right goes down, left goes up). ]]> 2017-12-14 04:00:37 UTC https://padlet.com/22mp05261/z2qi7ei20jru/wish/216036417 22mp05261 https://padlet.com/22mp05261/z2qi7ei20jru/wish/216036780 We already learned that when a number is squared or has an even power, both sides go in the same direction. We also know that when a polynomial is squared both of the sides go up. Because both of these go downwards, they both are the opposite of the original function. This is when the leading coefficient comes to play. When the leading coefficient is positive, both will go up but when it is negative, both of them will down.  ]]> 2017-12-14 04:05:42 UTC https://padlet.com/22mp05261/z2qi7ei20jru/wish/216036780 22mp05261 https://padlet.com/22mp05261/z2qi7ei20jru/wish/216037127 You must complete are seris of tests to know the end result of the polynomial functions. 
Step 1. Put the equation in standard form. 
Step 2. Take the degree of the first term, dicide if it odd or even 
Step 3. Look at the leading coefficient of the first term, decide if it is positive or negative.
Step 4. Decide if it goes up or down ( and on which sides) naturally. If the leading coefficient is positive, the graph's end result will be its natural way. But if it isn't, then it will be the total opposite. ]]> 2017-12-14 04:10:03 UTC https://padlet.com/22mp05261/z2qi7ei20jru/wish/216037127