In a sequence where M is to the right of N and O is to the left of N, which of t

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Question: In a sequence where M is to the right of N and O is to the left of N, which of the following must be true?

Options:

Correct Answer: N is to the right of O

Solution:

Given that O is to the left of N and M is to the right of N, it must be true that N is to the right of O.

In a sequence where M is to the right of N and O is to the left of N, which of the following must be true?

In a sequence where M is to the right of N and O is to the left of N, which of the following must be true?

Step 1: Understand the positions of M, N, and O in the sequence.
Step 2: Note that 'to the right of' means a position that comes after another in a sequence.
Step 3: Recognize that 'to the left of' means a position that comes before another in a sequence.
Step 4: Since M is to the right of N, we can write this as M > N.
Step 5: Since O is to the left of N, we can write this as O < N.
Step 6: From the above two points, we can conclude that O is before N and M is after N.
Step 7: Therefore, if O is before N and N is before M, it must be true that O is before M.
Step 8: This means that N is in between O and M, so N is to the right of O.

Relative Positioning – Understanding the spatial relationships between elements in a sequence.
Logical Deduction – Inferring conclusions based on given premises.