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Saturday, 31 October

JEE Main 2020 · MathsMultiple choiceSingle correctMediumCalculation

JEE Main 9 January 2020, Shift 1, Maths Q68

Question 68 of 75 in this shift, Maths question 18 of 25, Section A.

Let the observations xi(1≤i≤10)x_i(1\le i\le 10) satisfy the equations, ∑i=110(xi−5)=10\sum_{i=1}^{10}(x_i-5)=10 and ∑i=110(xi−5)2=40\sum_{i=1}^{10}(x_i-5)^2=40. If μ\mu and λ\lambda are the mean and the variance of the observations, x1−3,x2−3,….,x10−3x_1-3, x_2-3, \ldots., x_{10}-3, then the ordered pair (μ,λ)(\mu, \lambda) is equal to :
  1. (1)(6,6)(6, 6)
  2. (2)(3,6)(3, 6)
  3. (3)(6,3)(6, 3)
  4. (4)(3,3)(3, 3)Official answer

Official answer

Option 4

NTA final key (Jan 2020).

Chapter
Statistics