Answer:Throughout history, men and women have been assigned specific roles to which society prescribes standards and qualifications. There are certain tasks that have been traditionally completed only by men, and others that have been assigned to women; most of which are separated by the realm of the domestic sphere. During the period of the Renaissance, men and women were assigned very different roles within society. The value, social expectations, legal status, and rights of citizenship differed greatly between the sexes as well as among the classes. Many of these gender roles can be identified through careful readings of the literature produced throughout the Renaissance. Sometimes the roles are clearly defined, while in other instances the characters move fluidly between them. In Shakespeare’s As You Like It, Renaissance ideas of men and women can be easily identified. However, Rosalind possesses many of the traits typically associated with maleness as she manipulates Orlando and woos him as an outsider. Orlando is also forced into submission by his domineering older brother, Oliver. In As You Like It, Shakespeare assigns the traditional Renaissance gender roles to opposing sexes in the play.
Explanation:
Omg I know exactly what this play is. I’ve read it last year in my English class. It’s called The Crucible, right? Based on what I can remember, the reason there was tension is because Elizabeth thought John was cheating on her. I maybe wrong. But based on what I’ve read, it sounds like it had to do with an affair or something like that.
The definition provided in the question refers to the Perpendicular Transversal Theorem about lines, as stated in option D and further explained below.
<h3>What is the Perpendicular Transversal Theorem about?</h3>
Imagine we have two parallel lines in a plane. Now, we draw another line that is perpendicular to one of them. According to the Perpendicular Transversal Theorem, this line will be perpendicular to both lines, since they are parallel.
The explanation above is the same as the definition provided in the question. Therefore, we can conclude that the correct answer is Perpendicular Transversal Theorem, option D.
Learn more about parallel lines here:
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