What are the zero(s) of the function f(x) = the quantity of 4 x squared minus 36 x, all over x minus 9?
2 answers:
You only need to consider when the numerator is 0 4x^2-36x=x (4x-36) x=0 only. vertical asymptote at x=9
Answer:
x=0 is the root for the given function
Explanation:
We have been given with the function
taking out 4x as the common factor from numerator then we will get
Now cancel out the common factor from numerator and denominator we will get
4x=0
Hence, x=0 is the zero of the given function
Zero of the function is solution of the function the point where function gives the value zero
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Answer:
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Step-by-step explanation:
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Both the numerator and denominator have a 9 and a "b" in common, so we can reduce the fraction to: 3c/4d
Answer:
2x - 5 if x ≤ 2
f(-1) = -7
Step-by-step explanation:
x ≤ 2 = (-1) ≤ 2
x > 2 = (-1) > 2
2x - 5
2(-1) - 5
-2 - 5
-7
85/5 (50+35)/5 50/5 + 35/5 10+7=17
answer:
The answer is (b) The upper bound.
Step-by-step explanation:
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