Use the information you are given. We know the total amount of tickets sold was 340 and that 95 of them were child tickets. If you subtract this, you’re left with 245. It now says the number of senior tickets was less than the child tickets so as a maximum that amount would be 94. 245-94=151 and that’s your final answer
Choice A is the best answer. Throughout the passage, Woolf advocates for
more women to engage with existing institutions by joining the workforce:
"We too can leave the house, can mount those steps [to an office], pass in
and out of those doors, . . . make money, administer justice . . ." (lines 30-32).
Woolf tells educated women that they are at a "moment of transition" (line 51)
where they must consider their future role in the workforce.
Choice B is incorrect because even though Woolf mentions women's traditional
roles (lines 68-69: "while they stirred the pot, while they rocked the
cradle"), she does not suggest that women will have to give up these traditional
roles to gain positions of influence.
Choice C is incorrect because though
Woolf wonders how "the procession of the sons of educated men" impacts
women's roles, she does not argue that this male-dominated society has had
grave and continuing effects.
Choice D is incorrect because while Woolf suggests
educated women can hold positions currently held by men, she does not
suggest that women's entry into positions of power will change those positions.
The coach is fat and halt but also very stubbornness for the acrobat
A counselor or professor that specializes in that academic area.
Answer:
- <em><u>97.5% of the students have grade point averages that are at least 3.4</u></em>
Explanation:
<u>1. Find how many standard deviations is 3.4 from the mean, 2.62</u>
<u></u>
<u>2. Apply the empirical rule</u>
The empirical rule, or 68 - 95 - 99.7 rule, states that, for a normal distribution (a bell-shaped distribution), 68% of the data are within one standar deviation of the mean, 95% of the data are within two standard deviations from the mean, and 99.7% of the data are within three standard deviations from the mean.
We calculated that 3.4 is 2 standard deviations from the mean.
Since 95% of the data are within 2 standard deviations from the mean, 5% of the data are out of the 2 standard deviations region; half of that (2.5%) are abovethe mean + 2 standard deviations
Hence, the grade point averages of 95% + 2.5% of the students are below the mean plus two standard deviations, and you can say that that is the percentage of students whose grade point averages are at least 3.4.
