The graph of a rational function differs from that of other functions with the existence of asymptotes
<h3>Graph of rational functions</h3>
The properties of the graph of a rational function include;
- The graph of a rational function never crosses its vertical asymptote
- It crosses its horizontal or slant asymptote
- The graph of the reciprocal function y = 1/x or y = k/x is a rectangular (or right) hyperbola of which asymptotes are the coordinate axes
The graph of a rational function differs from that of other functions with the existence of asymptotes.
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Answer:
0.35
Step-by-step explanation:
To find the mean you add all the numbers up and you divide that answer by how many numbers you have used to add.
Answer:
45.26
Step-by-step explanation:
The polynomial remainder theorem states that the remainder upon dividing a polynomial
by
is the same as the value of
, so to find
you need to find the remainder upon dividing
You have
..... | 2 ... 14 ... -58
-10 | ... -20 ... 60
--------------------------
..... | 2 ... -6 .... 2
So the quotient and remainder upon dividing is
with a remainder of 2, which means
.
BE is parallel to CD, therefore, m∠BEC=m∠ECD, therefore mBC=mDE
BE is the diameter, so Arc BE is 180 degree
mBC+mCD+mDE=180
replace mCD with 3mBC, and replace mDE with mBC: mBC+3mBC+mBC=180
5mBC=180
mBC=180/5=36
mCD=3mBC=3*36=108
the inscirbed angle m∠ECD= the measure of arc DE=36
