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What is the degree of the polynomial 2h^5+3h^4+h^2-3
1. \[\left| x-a \right|>b \implies \left( x-a \right) <-b ~and~\left( x-a \right)>b\]
2. highest degree of h
I have no clue what you said
do you know what |x-2| means ?
I also have 1 more question after this if you don't mind helping
we can't jump like this (it's not basketball)
So, when you say |4| that means "absolute value of a 4 (i.e. a distance of 4)
tell, me what do you get for 4-0 and for 4-8 ?
4 and -4
Do I just plug in the numbers into x?
hold on, follow along with me
if you say |4-0| or |4-8| (the first one mean "the absolute value of 4 minus 0" , and that is "the distance from 4 to 0") (the first one mean "the absolute value of 4 minus 8" , and that is "the distance from 4 to 8") both of these distances (from 4 to 0, and from 4 to 8) are (each of them is) =4
let me draw this
|4-8| = ? (can you tell me . when you are done reading)
-4 or 4
no, only 4
it is the distance. (You can walk 4 miles, but you don't walk -4 miles)
So there can't be a negative
yes, when every there is an absolute value marks |...|
Okay so the answer to my question would be x<-1 or x>5?
Or would it be x<1 or >-5
|x-2|>3 means that there is a point x on a number line, the distance from which, to a 2, is greater than 3 units. ------------------------------------ x<-1 means that x is smaller than -1 `|-1.1 - 2|>3` `|-3.1|>3` `3.1>3` true?
or x>5 means that x is greater than 5 |5.1-2|>3 |3.1|>3 3.1>3 true?
yes, x<-1 or x>5 is correct
Thank you! I understand now
How would I use the quadratic formula to solve x^2+5x=-2. Using complete sentences