Which statement is true about the end behavior of the graphed function?
2 answers:
This is a cubic function , highest power is 3.
This is also an odd function .
Odd functions have end behavior properties as follows:
As x approaches -∞, y goes towards -∞ As x approaches ∞, y goes towards ∞ Also by looking at the graph, you can see that these 2 properties hold.
ANSWER:
This graph's end behavior is:
As x approaches -∞, y goes towards -∞ As x approaches ∞, y goes towards ∞
As x approaches negative infinity, the graph approaches negative infinity as x approaches positive infinity, the graph approaches positive infinity
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Answer:
1,024
Step-by-step explanation:
Let's assume multiplicative order is infinite. Then
. In the field
the solution of the polynomial
can have at most
distinct solutions. Hence for any
we cannot have infinite roots. And thus the result follows.
Answer:
2(<em>m</em>+<em>m</em>)
<em>or</em>
2<em>m</em>+2<em>m</em>
<em>or</em>
3<em>m</em>+m
<em>or</em>
4<em>m</em>+<em>m-m</em>
Answer:
0.16
Step-by-step explanation:
sqrt(8) sqrt(10) and sqrt(15) are irrational
sqrt(4)=2
sqrt(36) =6
sqrt(8)=2sqrt(2)
sqrt(10) doesnt simplify
sqrt(15 )doesnt simplify