The MAD of set 1 is 10.5 less than the MAD of set 2.
MAD is mean absolute deviation which is calculated by
MAD = ∑₁ⁿ(|x - μ|)/n
Given data of set 1 : 5,10,7,2
and set 2: 5,10,7,42
MAD of set 1 = MAD(1) = ∑₁ⁿ(|x - μ|)/n
where μ is mean of set 1 and x are the entries of set and n is no. of entries,
μ =( 5+10+7+2)/4 =24/4 =6
now reduce the values of set 1 from mean
|x - μ| of set = 1,4,1,4
MAD(1) = ∑₁ⁿ(|x - μ|)/n = (1+4+1+4)/4 =10/4
MAD(1) = 2.5
MAD of set 2 = MAD(2) = ∑₁ⁿ(|x - μ|)/n
calculate mean for set 2
μ =( 5+10+7+42)/4 =64/4 = 16
now reduce the values of set 2 from mean
|x - μ| of set = 11,6,9,26
MAD(2) = ∑₁ⁿ(|x - μ|)/n =(11+6+9+26 )/4 =52/4
MAD(2) = 13
MAD(2) - MAD(1) = 13-2.5 = 10.5
Hence the set 1 is 10.5 less then set 2
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Answer:
the answer is C
Step-by-step explanation:
if you do 5+10+7+2 you get 24 divide by 4 you get 6 mean is 6 for set 1
Set 2 if you do 5+10+7+42 you get 64 divide by 4 and you get 16 16-10.5 you get so 5.5 set is less than set 2 there ya go dude
14=2/3(9y-15)
8×1000=
5.6×10=
5.6×100=
5.6×1000=
2.12×100=
Answer:
1.7
Step-by-step explanation:
divide both numerator and denominator
Answer:
1 7/10
Step-by-step explanation:
4 1/4 ÷ 2 1/2
17/4 ÷2 1/2
17/4÷5/2
flip flop
17/4×2/5
17/2×1/5
17/2×5
17/10
1 7/10
B 170
C 200
D 250