Prakash, Qadir, Ramesh, Saurabh and Tariq are friends. Ramesh is taller than Qadir but shorter than Saurabh. Prakash is the shortest, and Tariq is taller than Saurabh. Who is the tallest among them?
This problem involves comparing the heights of five friends based on the given clues to determine who is the tallest.
We are given the following information about the heights of Prakash, Qadir, Ramesh, Saurabh, and Tariq:
Let's combine the height comparisons step-by-step:
Putting it all together, the order of heights from tallest to shortest is:
Tariq > Saurabh > Ramesh > Qadir > Prakash
Using mathematical notation for height, let $H_X$ be the height of person $X$:
From these inequalities, we can deduce the order:
Thus, the complete order from tallest to shortest is:
$H_{\text{Tariq}} > H_{\text{Saurabh}} > H_{\text{Ramesh}} > H_{\text{Qadir}} > H_{\text{Prakash}}$
Based on this order, the person with the maximum height is Tariq.
| Friend | Height Comparison |
|---|---|
| Prakash | Shortest |
| Qadir | Shorter than Ramesh |
| Ramesh | Taller than Qadir, Shorter than Saurabh |
| Saurabh | Taller than Ramesh, Shorter than Tariq |
| Tariq | Tallest (Taller than Saurabh) |
By analyzing the given clues and establishing the height order, we can clearly see that Tariq is taller than everyone else mentioned.
Therefore, Tariq is the tallest among them.
| Relationship | Inequality |
|---|---|
| Ramesh is taller than Qadir | Ramesh > Qadir |
| Ramesh is shorter than Saurabh | Saurabh > Ramesh |
| Tariq is taller than Saurabh | Tariq > Saurabh |
| Prakash is the shortest | Prakash < All others |
| Combined Order (Tallest to Shortest) | Tariq > Saurabh > Ramesh > Qadir > Prakash |
This type of question is a common example of a logical reasoning problem, specifically an ordering or ranking problem. These problems require you to deduce the relative positions or ranks of items or people based on a set of comparative statements.
Key strategies for solving such problems include:
Mastering ordering problems improves analytical skills and is useful in various standardized tests and real-life situations requiring deductive reasoning.
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