If the yearly membership for a professional organization is $250 per year for the current year and increases by $25 per year, find the average cost per year if a person joins for 5 yr, 10 yr, and 15 yr,
If the yearly membership for a professional organization is $250 per year for the current year and increases by $25 per year, find the average cost per year if a person joins for 5 yr, 10 yr, and 15 yr,
Solution Summary: The author calculates the average cost per year if a person joins for 5 years, 10 years and 15 years.
To calculate: If the yearly membership for a professional organization is $250 per year for the current year and increases by $25 per year, find the average cost per year if a person joins for 5 yr, 10 yr, and 15 yr,
b)
To determine
If the professional organization offers a one-time fee of $2000 for a lifetime membership, find the average cost per year C2¯(x) (in $) for x years of membership.
c)
To determine
To calculate: The yearly membership for a professional organization is $250 per year for the
Current year and increases by $25 per year, find the average cost per year for 5 yr, 10 yr, and 15 yr, if a person purchases a lifetime membership.
d)
To determine
For a graph of y=C2¯(x)=2000x, provide the meaning of the horizontal asymptote for the graph of y=C2¯(x).
1.
vector projection.
Assume, ER1001 and you know the following:
||||=4, 7=-0.5.7.
For each of the following, explicitly compute the value.
འབ
(a)
(b)
(c)
(d)
answer.
Explicitly compute ||y7||. Explain your answer.
Explicitly compute the cosine similarity of and y. Explain your
Explicitly compute (x, y). Explain your answer.
Find the projection of onto y and the projection of onto .
2.
Answer the following questions using vectors u and v.
--0-0-0
=
find the the cosine similarity and the angle between u and v.
འརྒྱ
(a)
(b)
find the scalar projection of u onto v.
(c)
find the projection of u onto v.
(d)
(e)
(f)
find the scalar projection of onto u.
find the projection of u onto u.
find the projection of u onto and the projection of onto . (Hint:
find the inner product and verify the orthogonality)
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