Question

help

Answer 1

Your take on the problem?

Answer 2

i believe it is false

Answer 3

Why?

Answer 4

because of the problem i just did lol im still vry confused

Answer 5

You know what the statement \(\color{red}{{\rm as}~~x\to\infty,~f(x)\to\infty }\) means?

Answer 6

not really

Answer 7

\(x\to \infty\)
Means "as \(x\) approaches "infinity".
Or - as \(x\) gets larger and larger (forever).
(For example \(x=42031,~~78292023,~~\rm etc.,~on~and~on\))

Answer 8

\(f(x)\to \infty\)
Means "\(f(x)\) approaches "infinity"."
Or - as \(f(x)\) gets larger and larger (forever).
(For example \(f(x)=7789,~~210037892,~~\rm etc.,~on~and~on\))

Answer 9

so would this one be false?

Answer 10

In other words, the statement \(\color{red}{{\rm as}~~x\to\infty,~f(x)\to\infty }\) reads:

(after some point - or - after certain value of x), as x increases the value of f(x) also increases, and this is going to be forever true.

Answer 11

Try to plug values like
\(x=2000,~~3000,~~4000,~~5000\) etc.
into the function

Answer 12

its flase

Answer 13

and check whether or not \(f(x)\) is going to keep on increasing as \(x\) increases.

Answer 14

false

Answer 15

okay

Answer 16

how do u do these?

Answer 17

@SolomonZelman

Answer 18

A polynomial of \(\color{blue}{\rm N}\)th degree has a maximum of \(\color{blue}{\rm N-1}\) turns.