Consider the graph in Figure 1.42 of the function y = sin x + cos x . Describe its overall shape. Is it periodic? How do you know? Figure 1.42 The graph of y = sin x + cos x . Using a graphing calculator or other graphing device, estimate the x - and y -values of the maximum point for the graph (the first such point where x > 0). It may be helpful to express the x -value as a multiple of π .
Consider the graph in Figure 1.42 of the function y = sin x + cos x . Describe its overall shape. Is it periodic? How do you know? Figure 1.42 The graph of y = sin x + cos x . Using a graphing calculator or other graphing device, estimate the x - and y -values of the maximum point for the graph (the first such point where x > 0). It may be helpful to express the x -value as a multiple of π .
Consider the graph in Figure 1.42 of the function
y
=
sin
x
+
cos
x
. Describe its overall shape. Is it periodic? How do you know?
Figure 1.42 The graph of
y
=
sin
x
+
cos
x
.
Using a graphing calculator or other graphing device, estimate the x - and y -values of the maximum point for the graph (the first such point where x >0). It may be helpful to express the x -value as a multiple of
π
.
Please show as much work as possible to clearly show the steps you used to find each solution. If you plan to use a calculator, please be sure to clearly indicate your strategy.
1. The probability of a soccer game in a particular league going into overtime is 0.125. Find the following:
a. The odds in favour of a game going into overtime.
b. The odds in favour of a game not going into overtime.
c. If the teams in the league play 100 games in a season, about how many games would you expect to go into overtime?
Please show as much work as possible to clearly show the steps you used to find each solution. If you plan to use a calculator, please be sure to clearly indicate your strategy.
1. The probability of a soccer game in a particular league going into overtime is 0.125. Find the following:
a. The odds in favour of a game going into overtime.
b. The odds in favour of a game not going into overtime.
c. If the teams in the league play 100 games in a season, about how many games would you expect to go into overtime?
Please show as much work as possible to clearly show the steps you used to find each solution. If you plan to use a calculator, please be sure to clearly indicate your strategy.
1. The probability of a soccer game in a particular league going into overtime is 0.125. Find the following:
a. The odds in favour of a game going into overtime.
b. The odds in favour of a game not going into overtime.
c. If the teams in the league play 100 games in a season, about how many games would you expect to go into overtime?
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