A is taller than B but not as tall as C. D is taller than E but not as tall as B. Who is the tallest amongst them?
Answers
Answered by
6
Let me help you with this question.
This question has two parts.
First given that, A is taller then B which implies that
A > B
Then given that, it is not as tall as C.
Therefore,
C > A > B ........... (1)
In the second part of the question, it is given that,
D is taller than E which implies that
D > E
Also given that, it is not as tall as B
Therefore,
B > D > E ........... (2)
Combining (1) and (2), we see that,
C > A > B > D > E
This clearly shows that, 'C' is the tallest amongst them.
Hopefully it helps.
This question has two parts.
First given that, A is taller then B which implies that
A > B
Then given that, it is not as tall as C.
Therefore,
C > A > B ........... (1)
In the second part of the question, it is given that,
D is taller than E which implies that
D > E
Also given that, it is not as tall as B
Therefore,
B > D > E ........... (2)
Combining (1) and (2), we see that,
C > A > B > D > E
This clearly shows that, 'C' is the tallest amongst them.
Hopefully it helps.
Answered by
3
The correct answer is - C
We need to solve this puzzle by analyzing every step of the given data.
A is taller than B = A > B.
but not as tall as C, which means = C > A > B.
D is taller than E = D > E
but not as tall as B, which means = B > D > E
So, by putting together both the inferences by making 'B' the common factor, we get the analysis as - C > A > B > D > E.
Therefore, C is the tallest of amongst all of them.
We need to solve this puzzle by analyzing every step of the given data.
A is taller than B = A > B.
but not as tall as C, which means = C > A > B.
D is taller than E = D > E
but not as tall as B, which means = B > D > E
So, by putting together both the inferences by making 'B' the common factor, we get the analysis as - C > A > B > D > E.
Therefore, C is the tallest of amongst all of them.
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