We are given function : f(x)=7x^3-3x^2-6.
We need to describe the end behavior of the given function.
In order to describe end behavior of a function we need to find the degee and leading coefficient of the given function.
Degree of the given function is the maximum power of the exponent.
We have x^3, there.
Therefore, degree of the given function is : 3 an odd degree and
Leading coefficient is : 7 a positive number.
<em>According to end behavior rule, when degree is an odd degree and leading coefficient is a positive number the f(x) would be of same sign as x.</em>
Therefore end behavior would be
<h2>x --> + ∞ , f(x) --> + ∞</h2><h2>x --> - ∞ , f(x) --> - ∞</h2>
If she buys 20 tiles it will cost $23.80 and if she buys 21 it will cost $24.99
I'm going to say you mistyped it and that '3' is meant to be a 2, in which case it is n^2+1
Hope this helps :)
Answer: y = 8ˣ
<u>Step-by-step explanation:</u>
y = bˣ substitute the coordinate (1, 8) for x and y and solve for b:
8 = b¹ ⇒ 8 = b
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Answer: 
, 1964
<u>Step-by-step explanation:</u>
= 
= 
= 1964
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Answer: 10,147.47 ; 29,881.05
<u>Step-by-step explanation:</u>
= 
= 10,147.47
= 
= 29,881.05
115 rounded to the nearest 10 would be = 120
