(Solved): Answer questions on second picture by looking at the first pictures graph.  PHYS 1140 Experimen ...

PHYS 1140 Experiment MG6 - Lab Template 3. In the space below, attach (using glue/clear tape, no staples) a neatly trimmed Graphit print-out of Position ( \( r \) ) versus Time \( (t) \). hical Analysis \& Graphlt) \( 10 / 09 / 2018 \) Polynomial Fixed Power 4. Analysis of Position ( \( r \) ) vs Time ( \( t \) ) Graph Write the equations and circle 'corresponding' terms between the two equations. Theoretical Hypothesis Eq.: \( \quad r=r_{0}+v_{0} \cdot t+1 / 2 a \cdot t^{2} \) Graphing Model Equation: From the above circling of corresponding terms, we conclude the following regarding the theoretical constants: ' \( r{ }^{\prime} \) ', ' \( v v_{0} \) ', and ' \( c \) ' \( 1 / 2 a=\frac{1}{\text { tempise ceeman notodt }}=\left(\frac{1}{1 \text { wat }}\right. \) In the space below, and based on the equation immediately above, show a sample calculation of the numerical value of the acceleration, 'a'. Perform 'dimensional analysis' on the Graphing Model equation to determine the proper units for the acceleration. In the space below, write the 'physics equation' of the curve, as determined by Graphit. Use theoretical equation symbols for the variables. Use Graphit numerical values of the graphing constants and their uncertainties, all with correct units and proper significant figures.