Which one of the following statements is correct?
The axis of striding level must be parallel to the horizontal axis.
Surveying instruments like theodolites and transits use various levels and axes to ensure accurate measurements. The proper adjustment and orientation of these components are fundamental to obtaining reliable results in surveying work. Let's analyze the given statements about the relationship between these levels and axes.
We will examine each statement provided in the options to determine its correctness based on the principles of surveying instrument adjustments.
Statement 1: The axis of striding level must be parallel to the horizontal axis.
Statement 2: The axis of the altitude level must be perpendicular to the line of collimation.
Statement 3: The axis of plate level should be parallel to the vertical axis, must be
Statement 4: The line of collimation perpendicular to the plate level axis.
Let's look at the standard adjustments for a transit/theodolite:
Based on standard adjustments:
So both statement 1 and statement 4 appear correct based on ideal adjustments.
However, let's consider the typical phrasing and primary function. Statement 1 directly relates the striding level's intended alignment for checking the horizontal axis. Statement 4 describes a derived relationship based on multiple ideal adjustments. In the context of adjustment procedures, the parallelism between the striding level axis and the horizontal axis is a specific, direct adjustment step. Statement 4 is a consequence of the perpendicularity of the line of sight to the horizontal axis and the perpendicularity of the plate levels to the vertical axis.
Often, questions ask about the direct relationship used for a specific check or adjustment. The striding level is *used* to make the horizontal axis horizontal, and its axis must be parallel to the horizontal axis for this purpose.
Given that only one statement is correct, and statement 1 is a direct and primary relationship used in the adjustment process, it is the most likely correct answer.
Let's summarize the primary functional relationships:
| Component Axis | Relationship | Other Axis/Line | Purpose |
|---|---|---|---|
| Plate Level Axis | Perpendicular to | Vertical Axis | Make Vertical Axis Vertical |
| Striding Level Axis | Parallel to | Horizontal Axis | Make Horizontal Axis Horizontal |
| Altitude Level Axis | Parallel to | Line of Collimation (when horizontal) | Set vertical angle to zero when line of sight is horizontal |
| Line of Collimation | Perpendicular to | Horizontal Axis (ideally) | Define the line of sight |
| Horizontal Axis | Perpendicular to | Vertical Axis (ideally) | Allow telescope rotation in vertical plane |
Looking at the table, statement 1 matches directly with the functional relationship for the striding level. Statement 4 (Line of collimation perpendicular to Plate level axis) is a consequence of Line of Collimation $\perp$ Horizontal axis and Plate level axis $\perp$ Vertical axis and Horizontal axis $\perp$ Vertical axis, which implies Plate level axis || Horizontal axis.
Therefore, statement 1 is correct as it describes the required alignment of the striding level itself for its intended use.
Based on the standard adjustments and relationships in surveying instruments, the axis of the striding level is adjusted to be parallel to the horizontal axis to ensure that the horizontal axis is truly horizontal when the striding level bubble is centered. This makes statement 1 the correct statement.
| Level Type | Function | Key Axis Relation |
|---|---|---|
| Plate Level | Used for initial leveling to make vertical axis vertical. | Axis is perpendicular to the Vertical Axis. |
| Striding Level | Used to check and make the Horizontal Axis horizontal. | Axis is adjusted parallel to the Horizontal Axis. |
| Altitude Level | Used with the vertical circle to set a zero reading when the line of sight is horizontal. | Axis is adjusted parallel to the Line of Collimation when it is horizontal. |
Understanding the relationship between the different levels and axes is crucial for performing accurate surveying. The major axes in a theodolite or transit are:
Proper adjustments ensure that these axes and lines are in their correct geometric relationship. For example, the plate levels are used in the process of making the vertical axis vertical. The striding level is specifically designed to check and adjust the horizontal axis to be horizontal. The altitude level is used in conjunction with the vertical circle to set correct vertical angles relative to the horizontal plane.
Errors in the perpendicularity or parallelism of these components can lead to inaccuracies in horizontal and vertical angle measurements. Therefore, periodic checking and adjustment of these relationships using the instrument's levels are essential for maintaining accuracy in surveying operations.
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1. Longitude of C = 46° W
2. Longitude of D = 64° W
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1) Plate level test
2) Cross- hair ring test
3) Bubble tube adjustment test
4) Spire test
5) Collimation in azimuth test
6) Vertical circle test
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