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(Solved): z number: 12345678 ERROR ANALYSIS For the machine showing below 1. The mass of the projectile is fir ...



z number: 12345678
ERROR ANALYSIS
For the machine showing below
1. The mass of the projectile is first digit of your \( \mathrm{Z} \) number in
ERROR ANALYSIS For the machine showing below 1. The mass of the projectile is first digit of your \( \mathrm{Z} \) number in \( \mathrm{kg} \). 2. \( H=2[\mathrm{~m}] \) with enror of \( 0.05[\mathrm{~m}] \) 3. The length \( \mathrm{L} \) is given by third digit of your \( \mathrm{Z} \) number in [m] with \( 5 \% \) error 4. The spring ahs a constant \( \mathrm{K}=1000[\mathrm{~N} / \mathrm{m}] \) with \( 2 \% \) enror At \( \alpha=45[\mathrm{deg} \) ] the spring is relaxed. The arm is rotated \( \mathrm{CW} \) to \( \alpha^{-15} \) [deg]. I. Determine the distance the projectile will be thrown. 2. Determine the error in this distance due to the errors mentioned above. If you have zero in your \( \mathbf{Z} \) number, replace it with seven.


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The equation for the distance traveled by a projectile being affected by gravity is sin(2?)v2/g, where ? is the angle, v is the initial velocity and g
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