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This is a critical reasoning assumption question. The argument concludes that more deer will be hit by cars once the housing is occupied. We must find what the argument must silently assume for its conclusion to hold.
The argument’s logic chain:
- Deer feed at forest edges.
- New roads create new forest edges.
- Therefore, deer will gather near roads → more deer-vehicle collisions.
For this conclusion to be possible, there must still be deer in the forest. If the development destroyed so much forest that the deer population collapsed or disappeared, there would be no deer left to collide with cars. The argument must assume that enough forest survives to sustain a substantial deer population — i.e., Option D.
- A — About commercial vehicles; the argument concerns cars from residents, not commercial traffic. Distractor.
- B — Compares road edges to house edges; the argument only requires deer near roads, not near houses.
- C — Past collision numbers are irrelevant; the argument is about a future increase, not about whether the prior baseline was low or high.
Correct Answer: D. Without a surviving deer population, the conclusion about increased collisions becomes impossible.
Who authored the work 'On Liberty'?
J.S. Mill's 'On Liberty' is a classic defense of individual freedom from state interference.
In the circle below, AB is a diameter. Points C and D lie on the circle, with C and D on the same side. Compare:
Quantity A: The length of AB
Quantity B: The arithmetic mean of the lengths of AC and AD
Since AB is a diameter, any chord of the circle has length at most equal to the diameter.
Both AC and AD are chords of the circle (from B to points on the circle), so $AC \leq AB$ and $AD \leq AB$.
Their average: $\dfrac{AC + AD}{2} \leq AB$.
Equality holds only if both C and D coincide with A, which is not possible since C and D are distinct points on the circle different from A.
Therefore $\dfrac{AC + AD}{2} < AB$, and Quantity A is greater.
Cooperative (Co-op) Advertising is a system in which two parties with a shared interest in selling a product jointly fund advertising campaigns. The textbook example is: a soft-drink manufacturer and a local grocery store split the cost of advertising the manufacturer's soft drinks. Both parties benefit: the manufacturer gains brand exposure and sales, while the store gains foot traffic and sales revenue. This model is especially beneficial for small business owners who could not afford to advertise on their own — they leverage the manufacturer's resources to reach a wider audience. Cooperative advertising is a formal industry practice: manufacturers often provide co-op funds (typically a percentage of a retailer's purchases) that can be used for agreed advertising activities. It must be carefully distinguished from comparative advertising (comparing one brand to competitors) and institutional advertising (promoting corporate image rather than specific products).
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