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2014-I-11

Posted on 16-06-2021 By app.cch No Comments on 2014-I-11
Ans: (a) range $=73\text{ thousand dollars}$, inter-quartile range $=21\text{ thousand dollars}$ (b) mean $=54\text{ thousand dollars}$, median $=55\text{ thousand dollars}$

  1. The range

    $\begin{array}{cl}
    = & 91 – 18 \\
    = & 73 \text{ thousand dollars}
    \end{array}$

    The inter-quartile range

    $\begin{array}{cl}
    = & 63 – 42 \\
    = & 21 \text{ thousand dollars}
    \end{array}$

  2. The new mean

    $\begin{array}{cl}
    = & \dfrac{53\times 33 – 32 – 34 – 58 – 59}{29} \\
    = & 54 \text{ thousand dollars}
    \end{array}$

    Note that the old median is $55\text{ thousand dollars}$. Note also that among the four donated paintings, two paintings’ price are below the median and the other two are above the median. Hence, the median remains unchanged. i.e. the new median $= 55 \text{ thousand dollars}$

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2014, HKDSE-MATH, Paper 1 Tags:Statistics

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3D Problems (41) Basic Functions (13) Basic Geometry (68) Binomial Theorem (7) Change of Subject (32) Complex Numbers (16) Coordinates (46) Differentiation (16) Equations of Circle (54) Equations of Straight Line (43) Estimations and Errors (35) Factorization (39) Graph of Functions (3) Inequality (39) Integration (15) Laws of Indices (43) Linear Programming (21) Locus (13) Logarithm (34) Mathematical Induction (7) Matrices (4) Mensuration (98) Numeral System (19) Percentage (42) Polynomials (49) Probability (85) Properties of Circles (56) Quadratic Equations and Functions (57) Rate and Ratio (30) Rational Functions (20) Sequences (66) Simultaneous Linear Equations (27) Statistics (122) System of Linear Equations (3) Transformations (44) Trigonometry (M2) (7) Trigonometry and Its Applications (67) Variations (38) Vectors (3)

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