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No Fear Translations of Shakespeare’s plays (along with audio!) and other classic works
Flashcards
Mastery Quizzes
Infographics
Graphic Novels
AP® Test Prep PLUS
AP® Practice & Lessons
My PLUS Activity
Note-taking
Bookmarking
Dashboard
Testimonials from SparkNotes
Customers
No Fear
provides access to Shakespeare for students who normally couldn’t (or wouldn’t) read his plays.
It’s also a very useful tool when trying to explain Shakespeare’s wordplay!
Erika M.
I
tutor high school students in a variety of subjects. Having access to the literature
translations helps me to stay informed about the various assignments. Your summaries and
translations are invaluable.
Kathy B.
Teaching Shakespeare to today's generation can be challenging. No Fear helps a ton with
understanding the crux of the text.
Kay
H.
Testimonials from SparkNotes Customers
No Fear provides access to Shakespeare for students who normally couldn’t (or wouldn’t) read his plays. It’s also a very useful tool when trying to explain Shakespeare’s wordplay!
Erika M.
I tutor high school students in a variety of subjects. Having access to the literature translations helps me to stay informed about the various assignments. Your summaries and translations are invaluable.
Kathy B.
Teaching Shakespeare to today's generation can be challenging. No Fear helps a ton with understanding the crux of the text.
Kay H.
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Problem :
If triangles JGS and RPC are congruent, to which segment is
segment SJ congruent?
Segment SJ is conguent to segment CR.
Problem :
If triangles JHF and TLG are congruent, which angle is congruent to angle L?
Angle H
Problem :
Why aren't two triangles with three pairs of congruent angles necessarily congruent?
Because angles only determine the relationship between the directions of the segments of
a triangle; the lengths of the sides have no limit.
Problem :
When the lengths of the sides of two triangles are the same, those triangles are congruent.
Using symbols and the correct correspondence, write that the two triangles below are
congruent.
There are six ways to properly label the triangles: (1) Triangle CLG is congruent to
triangle FDR, (2) LGC is congruent to DRF, (3) GCL and RFD, (4) CGL and FRD, (5)
GLC and RDF, and (6) LCG and DFR.
Problem :
Is it possible for five parts of a triangle to be congruent to five corresponding parts of
another triangle, and the triangles aren't congruent?
No. This would mean that either 3 sides and 2 angles are congruent and the third pair of
angles isn't congruent (this is impossible by the triangle angle sum), or 3 angles and 2
sides are congruent, and the third side isn't congruent (this is impossible also, because
when 3 angles and even just one side are fixed, the triangle is determined).