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Bunuel
Jennifer is upset because she confused the two close readings that she took for the period of a simple pendulum. She needs to find the average of the two readings. What is the exact average of the two readings?

(1) She knows that the second reading is one of the numbers 3.02 and 3.2.

(2) She knows that the greater reading is one of the numbers 3.01 and 3.11.

We need to know the readings

Clearly, each statement alone is insufficient since neither alone gives a complete information about both readings

Combining:
We know from (2): the greater reading is one of the numbers 3.01 and 3.11
And from (1): one of the readings is 3.02 or 3.2

From (2), if we assume that the greater reading is 3.01, then statement (1) becomes false since both 3.02 and 3.2 are greater than 3.01 which we assumed to be the greatest.

Thus, the greater reading must be 3.11
Hence, from (1), the other reading must be 3.02 (smaller than 3.11)

Since the readings are 3.11 and 3.02, the average can be calculated.

Ans C
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Bunuel
Jennifer is upset because she confused the two close readings that she took for the period of a simple pendulum. She needs to find the average of the two readings. What is the exact average of the two readings?

(1) She knows that the second reading is one of the numbers 3.02 and 3.2.

(2) She knows that the greater reading is one of the numbers 3.01 and 3.11.


­
We need to find the exact average of the two readings.

Statement 1:

(1) She knows that the second reading is one of the numbers 3.02 and 3.2.

This statement standalone is not sufficient.

Statement 2:

(2) She knows that the greater reading is one of the numbers 3.01 and 3.11.

This statement standalone is not sufficient.

Combining statements 1 and 2, we get

let’s take statement 2, first for consideration, we have two cases 3.01 and 3.11

if the greater reading is 3.01 , then statement 1 has values 3.02 and 3.2 which are greater than 3.01. So, cannot be correct.

Thus, the greater reading can be 3.11. Now, what’s the other reading ? Can we infer it ?

if we compare 3.11 with 3.02 and 3.2, we can neglect 3.2 ( greater than 3.11). Leaving us with 3.02.

So, the two values are 3.11 and 3.02 . We can arrive at the exact average.

Hence, Option C
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We want to know the 2 missing readings which has been recorded incorrectly.

(1) She knows that the second reading is one of the numbers 3.02 and 3.2.

We come to know only one number and that is also not decided. Insufficient.

(2) She knows that the greater reading is one of the numbers 3.01 and 3.11.
We come to know only one number and that is also not decided. Insufficient.

Combing both
option 2 greater reading should be 3.11 otherwise no no can be selected from statement 1.

Similarly if greater no is 3.11 using statement 1, other no. is 3.02.

Answer is C.
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