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.
Answer:
The right answer is: "There must be a perfect freedom on both sides". beyond the mere symbolism that represents the delivery of a ring, it is assumed in this context that the woman will also enjoy the emancipation that the marriage dissolution represents. In such a way that the independence of the woman must be the same -or even bigger- than the man.
Explanation:
Answer: coordinates x = 1, y = 1.
Explanation:
You can deduce the answer analytically by using these mathematical rules:
1. First transformation. Reflection over the y-axis means that the image will keep the same y-coordinate and negate the x-coordinate (the image will end in the left quadrant at the same height):
A(1,1) → A'(-1,1)
B(2,2) → B'(-2,2)
C(4,2) → C'(-4,2)
D(5,1) → D'(-5,1)
2. Second transformation. The reflection over the x-axis tansforms the image by keeping the same x-coordinate and negating the y-coordinate, the image will end in the fhird quadrant right below the previous image:
A'(-1,1) → A''(-1,-1)
B'(-2,2) → B''(-2,-2)
C'(-4,2) → C''(-4,-2)
D'(-5,1) → D''(-5,-1)
3. Third transformation. The rotation 180° (either counterclockwise or clockwise) negates both coordinates x and y:
A''(-1,-1) → A'''(1,1) ← this is the answer
B''(-2,-2) → B'''(2,2)
C''(-4,-2) → C'''(4,2)
D''(-5,-1) → D'''(5,1)
As you see the final images of every point correspond to same original point.
Answer:
depends where you live.
Explanation:
any school works as long as you get your work done it doesnt matter where you go.
