Question: Show clear calculation processes 1. (statistical approach: uncertainty of multiple measurement of a single resistor) Please find the numerical estimates of the possible range of

Show clear calculation processes 1. (statistical

Show clear calculation processes 1. (statistical approach: uncertainty of multiple measurement of a single resistor) Please find the numerical estimates of the possible range of the error (uncertainty) with a nominal resistance value and sigmas using sample (or unbiased) standard deviation (using N-1 instead of Nin the std. deviation equation) based on the Lab 1 data (three or four times per resistor); clearly state mean measured value with uncertainties (1o, 120, and +30, respectively) and their error ranges; meanto (range: mean- mean + o), mean 2*o (mean - 2*omean + 2*o), and meani 3*o (mean - 3*o mean + 3*0; 60) based on Gaussian Distribution Function (68-95-99 rule) Select measured error(ei) [Q]= Deviation(di) Absolute Sq. of abs. i resistances[2];2200, measuredi)- = ei-em [2] Deviation:di] deviation: (di)? 4700, or 10,000 nominal 1 2 3 4 em (mean error) Mean of Measured resistor value Edi = 0? Yes, it should be. |di= 0? No! should not be N=4 == (di)2 = ei N N II Edi = dil= Standard dev= Nominal (True) value Vis(dis2 Uncertainty (o) = Unbiased (or sample) std. dev= N-1 -E(di)2= Mean (value) to + Range Mean +2*0 + Range ? Mean +3*o (both 30 total 6 sigma!) + Range Show clear calculation processes 1. (statistical approach: uncertainty of multiple measurement of a single resistor) Please find the numerical estimates of the possible range of the error (uncertainty) with a nominal resistance value and sigmas using sample (or unbiased) standard deviation (using N-1 instead of Nin the std. deviation equation) based on the Lab 1 data (three or four times per resistor); clearly state mean measured value with uncertainties (1o, 120, and +30, respectively) and their error ranges; meanto (range: mean- mean + o), mean 2*o (mean - 2*omean + 2*o), and meani 3*o (mean - 3*o mean + 3*0; 60) based on Gaussian Distribution Function (68-95-99 rule) Select measured error(ei) [Q]= Deviation(di) Absolute Sq. of abs. i resistances[2];2200, measuredi)- = ei-em [2] Deviation:di] deviation: (di)? 4700, or 10,000 nominal 1 2 3 4 em (mean error) Mean of Measured resistor value Edi = 0? Yes, it should be. |di= 0? No! should not be N=4 == (di)2 = ei N N II Edi = dil= Standard dev= Nominal (True) value Vis(dis2 Uncertainty (o) = Unbiased (or sample) std. dev= N-1 -E(di)2= Mean (value) to + Range Mean +2*0 + Range ? Mean +3*o (both 30 total 6 sigma!) + Range

Step by Step Solution

There are 3 Steps involved in it

1 Expert Approved Answer
Step: 1 Unlock blur-text-image
Question Has Been Solved by an Expert!

Get step-by-step solutions from verified subject matter experts

Step: 2 Unlock
Step: 3 Unlock

Students Have Also Explored These Related General Management Questions!