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Exam (elaborations)

LSAT Questions and Answers Latest Update

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LSAT Questions and Answers Latest Update

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  • October 28, 2024
  • 36
  • 2024/2025
  • Exam (elaborations)
  • Questions & answers
  • LSAT
  • LSAT
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Schoolflix
Solution 2024/2025
Pepper

LSAT Questions and Answers Latest Update

For, since, because, after all ANS✔✔ introduce premises, and will often find
conclusion in same sentence



but, although, however ANS✔✔ switches from context to author's argument



contrapositives ANS✔✔ logically equivalent statements



steps to get contrapositive? ANS✔✔ 1. Flip

2. Negate



the ideas introduced by these words are sufficient conditions ANS✔✔ if

when

where

all

the only

every

any

anyone

whenever

wherever

*as long as*

, Solution 2024/2025
Pepper
Group 1 logical indicators ANS✔✔ if

when

where

all

the only

every

any

anyone

whenever

*as long as*



the ideas introduced by these words are necessary conditions ANS✔✔ only

only if

only when

only where

only those

requires

always

must



Group 2 logical indicators ANS✔✔ only

only if

only when

only where

, Solution 2024/2025
Pepper
only those

requires

always

must



Steps to take when encountering a logical indicator? ANS✔✔ 1. Identify the
logical operator

2. Identify the two main concepts

3. Assign symbols to the two main concepts

4. Apply the translation rule

5. Find the contrapositive

6. Translate back to English



Group 3 logical indicators ANS✔✔ Unless

until

or

without



3 meanings of "or" + "either/or"? ANS✔✔ 1. The *inclusive or* meaning
*"and/or"*

2. the *exclusive or* meaning *"or, but not both"*

3. Simply *"and"*



which version of "or" + "either/or" does the LSAT use most? ANS✔✔ The
*inclusive or* meaning *"and/or"*

, Solution 2024/2025
Pepper



Group 4 logical indicators ANS✔✔ no

none

not both

never

cannot



*Rule for which universal quantifier words:* You pick either idea, then
*negate* that idea, then make that idea the *sufficient* condition. ANS✔✔
unless

until

or

without



You pick either idea, then *negate* that idea, then make that idea the
*necessary* condition. ANS✔✔ no

none

not both

never

cannot



Misc. Logical indicators ANS✔✔ is essential

is required

is necessary

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