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Consider the triangular formed by the connecting rod and the crank of an IC engine as the two sides of the triangle. If the maximum area of this triangle occurs when the crank is 75°, the ratio of connecting rod length to crank radius to
[1998]
  • a)
    5
  • b)
    4
  • c)
    3.73
  • d)
    3
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
Consider the triangular formed by the connecting rod and the crank of ...

Area will be maximum when  A = 90°
i.e.  PQR is a right angled triangle.
∴ Ratio of connecting rod length to crank radius,
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Most Upvoted Answer
Consider the triangular formed by the connecting rod and the crank of ...
Unfortunately, without additional information or constraints, I am unable to provide a specific solution to this problem. The maximum area of the triangle formed by the connecting rod and the crank of an IC engine would depend on various factors such as the length of the connecting rod, the length of the crank, and the angle between the connecting rod and the crank.

To determine the maximum area, you would need to use trigonometry and calculus to derive an equation that relates the area of the triangle to the length of the connecting rod, the length of the crank, and the angle between them. Then, you can differentiate this equation with respect to the angle and solve for the angle that maximizes the area.

Alternatively, if you have a specific equation or model that describes the relationship between the connecting rod, the crank, and the area of the triangle, please provide it, and I can assist you further.
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