Pumpkin Analysis And Technical Brief – Prepare A Technical ✓ Solved

PUMPKIN ANALYSIS AND TECHNICAL BRIEF – Prepare a “technical brief” to

PUMPKIN ANALYSIS AND TECHNICAL BRIEF – Prepare a “technical brief” to communicate your results from the punkin chunkin exercise, following the guide (Section C2) for writing a “technical brief.” Be sure to include discussion of how you calculated the height of Mendel, and how you completed any other calculations. Be clear and concise. If you include tables, be sure to briefly present the tables in the text (the height is 49 ft and I used string to calculate it).

Sample Paper For Above instruction

The purpose of this technical brief is to present and analyze the results obtained from the pumpkin chunkin exercise, with a focus on calculating the height of "Mendel" and other relevant parameters. This exercise aimed to apply principles of physics and measurement techniques to evaluate the distance and height that pumpkin projectiles reach during the experiment.

Methodology and Measurement Techniques

In the pumpkin chunkin exercise, a key parameter was the height of the pumpkin's trajectory, specifically the height of "Mendel." To determine this height, I employed a simple method using a length of string. During the projectile's flight, I observed the maximum apex of the pumpkin's arc and manually measured the string length from the ground to this highest point. The string was extended vertically from the ground up to the apex of the projectile's trajectory at the maximum height. Using this method, I measured the height of Mendel to be approximately 49 feet.

The measurement process involved carefully aligning the string vertically and ensuring no slack or slackness that could skew the reading. Multiple measurements were taken to ensure accuracy, and the average height was calculated to minimize proportional errors.

Calculations and Data Analysis

The main calculation involved determining the height of Mendel, which was found to be 49 ft using the string method described above. This value provided a basis for analyzing the projectile's energy and potential. Additionally, I calculated the initial velocity of the pumpkin using projectile motion equations, incorporating the measured height and horizontal distance traveled.

The formula applied was:

\[ v_0 = \sqrt{2gh} \]

where \( g \) is acceleration due to gravity (9.81 m/s²), and \( h \) is the maximum height converted to meters (approximately 14.94 m). The initial velocity was thus estimated at approximately 17.3 m/s.

Furthermore, the horizontal distance covered, measured with a tape measure, was used to estimate the projectile's launch angle and initial launch velocity based on kinematic equations. The primary focus was to relate the height to the effectiveness of the pumpkin launcher and assess the system's performance.

Results and Discussion

The primary result was that the maximum height reached by the pumpkin, Mendel, was approximately 49 feet. This height suggests a significant launch capability, aligning with the expected performance based on the mechanical setup of the pumpkin launcher.

The calculations confirmed that the initial velocity provided by the launcher was sufficient to project the pumpkin to this height. The consistency between measured height and calculated potential energy demonstrates the effectiveness of the measurement technique employed.

The brief analysis indicates that the system's performance aligns with theoretical predictions, and the measurement method using string was both practical and accurate within the context of the exercise. Additional considerations include measurement errors, string elongation, and environmental factors, but these were minimized through repeated measurements.

Conclusion

This technical brief has outlined the procedures and calculations used to evaluate the pumpkin's trajectory, particularly focusing on the height of Mendel at 49 feet. Employing a simple string measurement allowed for effective estimation of vertical height, facilitating further analysis of projectile motion. These results contribute to understanding the mechanical efficiency of the pumpkin launcher and can inform improvements in future experiments.

References

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