In the notation ( m_1m_2 ), the numbers 1 and 2 typically refer to specific components or variables within a mathematical or scientific context. For instance, in mechanics, ( m_1 ) and ( m_2 ) might represent the masses of two different objects. In other contexts, such as matrix notation, they could signify elements or indices within a larger structure. The exact meaning depends on the specific application or field being discussed.
1, 1, 1, 1, 2, 2, 2, 3, 3, 4, 6, 8, 10, 12 The mean is 4 The median is 2.5 The mode is 1
2
If you mean 2/2 then the quotient is 1
no
Mean: 4.2 Median: 2 Mode: 1 Range: 8
inversetan ( |m1 - m2/1+m1m2| )
F = g m1m2/r2
Mean = 2.125 Median = 1.5 Mode = 1 and 2.
1, 1, 1, 1, 2, 2, 2, 3, 3, 4, 6, 8, 10, 12 The mean is 4 The median is 2.5 The mode is 1
-If you mean what can .2 be divided by to get a whole number, then .1 works (.2/.1 = 2) -If you mean what can be divided by .2 to get a whole number, then 1 works (1/.2 = 5)
if you mean a half, i.e. 1/2, then 2/4, 3/6, 4/8 etc. If you mean what = 1, 1/1, 2/2, 3/3 etc for 2, 2/1, 4/2, 6/3 etc
mean= 2, mode= 1 and 3, median= 3, and range= 2
The mean is 4.25, the median is 3.5 and the modes are 1 and 2.
2
If you mean 2/2 then the quotient is 1
Variance = sigma((value - mean)2) / (# values - 1) Mean = (0+1+1+2)/4 = 1 Variance = ((0-1)2+(1-1)2+(1-1)2+(2-1)2)/(4-1) Variance = (1+0+0+1)/3 Variance = 2/3 Variance ~ 0.667
The arithmetic mean is 2.