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how many subgroup of a group of order 60 and order 51?
The special linear group, SL(n,R), is a normal subgroup of the general linear subgroup GL(n,R). Proof: SL(n,R) is the kernel of the determinant function, which is a group homomorphism. The kernel of a group homomorphism is always a normal subgroup.
After 20 or so subgroups are plotted, a grand average (X-double bar) of all of the subgroup averages is calculated and plotted as a horizontal line on the top chart. Also, an average (R-bar) of all of the subgroup ranges is calculated and plotted on the bottom chart. The R-bar value can also be used to calculate the Upper and Lower Control Limits for both charts. These represent the normal limits (+ or - minus 3 standard deviations, or 99.7%) of the population of subgroups.
It is in its lowest terms.
Which of the following has the lowest resistance