Asoccer player scored 32 goals in 89 games. express the player’s scoring rate as a unit rate rounded to the nearest thousandth.

To solve this problem, simply set up a proportion depicting the ratio of the soccer player's scored goals as a numerator, and the quantity of games as the denominator (32:89). Add a vertical equal sign on its side, and imply another fraction illustrating an available answer for the equation; reference the two denominators to correspond within measurement (be sure to label variables), drawing a one as the amount for the games, figuring out as to how the unit rate of goals is scored in one game: divide across from both proportions, and you should result with an answer of 0.36 goals per game.

68.65%

Step-by-step explanation:

Given : Paula Pidcoe discovers that the average miscellaneous expense is $65.00 with a standard deviation of $18.00.

i.e. and

We assume that the miscellaneous expenses follows normal distribution.

Let x denotes the miscellaneous expenses .

Then, the probability that  her expenses fall between $54.20 and $86.60 will be :

Hence, she would expect 68.65% of her expenses in this category to fall between $54.20 and $86.60 .