Can you please check my lab report for me and tell me what I can do to make it better. I will appreciate your assistance greatly. Thank you very much!!

Assignment: Wave On A String {Lab Report] Testable question How does the tension in a string affect the speed of oscillating waves on it? Hmothesis I predict that an increase in tension within a string will correspond to a heightened speed of oscillating waves. This prediction is rooted in the pivotal role of tension in shaping wave behavior within a medium. Elevating tension imparts greater kinetic energy to the particles within the string, prompting them to oscillate with increased frequency. This heightened vibrational energy, in turn, facilitates a more rapid propagation of waves along the string. The augmented tension also engenders a stiffer and more tightly bound medium, thereby diminishing resistance and attenuation during wave transmission. Consequently, an overall augmentation in wave speed is anticipated. Material - Computer with intemet access - PhET virtual lab: https:llphet.colorado.edufsims/htmL'wave-on-a-string/ latest/wave-on-astring_en.html Procedure 1. Open the stimulation website: Wave on a String PhET Simulation. 2. Set up the virtual string and wave generator. Ensure the string is taut but not overly tight. 3. Activate the wave generator to initiate waves on the string. 4. Using the virtual ruler tool, measure the wavelength of the waves. 5 Utilize the virtual timer to measure the time it takes for a wave to travel a specic distance on the string. 6. Calculate the Speed of the wave using the formula: Speed = Wavelength / Time. Record your calculated speed. Use the virtual tension device to increase the tension in the string. Repeat steps 3 to 7 for the new tension setting. 0. Continue this process, increasing the tension in increments, and recording the corresponding wave speeds. \">990? Variables Independent variable: Tension in the string (measured in Newtons, N) Dependent variable: Speed of oscillating waves on the string (measured in meters per second, m/s) Results Tension (N) Wavelength (m) Time (5) Speed (m/s) 10 0.5 0.2 2.5 20 0.5 0.15 3.33 30 0.5 0.12 4.17 40 0.5 0.1 5 50 0.5 0.09 5.56 60 0.5 0.08 6.25 70 0.5 0.07 7.14 Observation As the telnsion in the string increases, there is a clear trend of higher speeds in oscillating waves. This relationship is evident in the data where, for each increment in tension, the corresponding wave speed also increases. For instance, at a tension of 10 Newtons, the speed is 2.5 mfs, and at a tension of 70 Newtons, the speed has increased to 7.14 m/s. This observation supports the hypothesis that increased tension leads to higher wave speeds, validating the importance of tension in inuencing wave behavior within the medium. Discussion: The experiments outcomes provide compelling evidence in support of our initial hypothesis that augmenting tension in a string leads to a proportional increase in the speed of oscillating waves. This nding is consistent with fundamean principles governing wave behavior within a medium, particularly the pivotal role played by tension. As postulated, heightened tension imparts greater kinetic energy to the particles comprising the string, consequently inducing more rapid oscillations. The anticipated outcome of swifter wave propagation along the string is vividly reected in the data obtained, showcasing a steady augmentation in wave speed with each incremental adjustment in tension. Moreover, the observation that increased tension begets a string that is stiffer and tightly bound is significant. This phenomenon contributes to a notable reduction in resistance and attenuateon encountered during the transmission of waves. This insight provides a deeper understanding of the intricate mechanics underpinning wave propagation in a string. It underscores the practical significance of tension control in various applications involving wave transmission, ranging from telecommunications systems to the production of musical instruments. It is noteworthy that the data collected in this experiment reveals a robustly linear correlation between tension and wave speed. However, it would be prudent to consider conducting further experiments encompassing a broader spectrum of tension values. This could potentially unearth any nuanced aspects of this relationship, shedding light on potential thresholds or points of saturation. Such endeavors would serve to refine our comprehension of the interplay between tension and wave speed, offering a more comprehensive perspective on this crucial aspect of wave mechanics. Conclusion The experiment confirmed the hypothesis that increasing tension in a string leads to higher speeds of oscillating waves. This relationship stems from the greater kinetic energy imparted to string particles with increased tension, resulting in faster oscillations and swifter wave propagation. The stiffer medium also reduces resistance during wave transmission. This finding has practical applications, particularly in fields like telecommunications and music. While the data showed a clear linear correlation between tension and wave speed, further exploration with a wider tension range could offer more insights into this relationship. This study underscores the vital role of tension in wave mechanics