Use a graphing utility to graph the equations on the same viewing window for 0 ≤ θ ≤ 2 π . a. r = 2 + 4 cos θ b. r = 2 + 4 cos θ − π 4 c. r = 2 + 4 cos θ − π 2 . d. Based on the results of parts (a)-(c), make a hypothesis about the effect of ∝ on the graph of r = f θ − ∝ .
Use a graphing utility to graph the equations on the same viewing window for 0 ≤ θ ≤ 2 π . a. r = 2 + 4 cos θ b. r = 2 + 4 cos θ − π 4 c. r = 2 + 4 cos θ − π 2 . d. Based on the results of parts (a)-(c), make a hypothesis about the effect of ∝ on the graph of r = f θ − ∝ .
Solution Summary: The author explains the difference between the graphs using the TI-83 graphing calculator.
Suppose the planet of Tattooine currently has a population of 6500 people and an annual growth rate of
0.35%. Use this information for all the problems below.
1. Find an exponential function f(t) that gives the population of Tattooine t years from now. (3
points)
A house was valued at $95,000 in the year 1988. The value appreciated to $170,000 by the year 2007.
A) If the value is growing exponentially, what was the annual growth rate between 1988 and 2007?
Round the growth rate to 4 decimal places.
r =
B) What is the correct answer to part A written in percentage form?
r = 3
%.
B
G
R
+
K
Match each equation with a graph above
- 3(0.9)*
1
a. green (G)
3(1.5)*
b. black (K)
3(0.73)*
c. blue (B)
d. red (R)
I
✪ 4(1.21)*
- 3(1.21)*
e. orange (O)
College Algebra with Modeling & Visualization (5th Edition)
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