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Karnataka SSLC (Class 10) Median — practice questions — page 2

Explore 38 free Median questions in Karnataka SSLC (Class 10) Mathematics. Open each question or exercise to read its content, reference answers and available explanation.

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Median questions and exercises with answers

Showing questions 31–38 of 38.

The Historical NoteRead the answer and worked solution →Flip and pair: notation with meaningRead the answer and worked solution →Order the reasoning: from a partition to a posteriorRead the answer and worked solution →Tap every quantity that is a probabilityRead the answer and worked solution →Spot the odd one outRead the answer and worked solution →Assertion and reason: the multiplication ruleRead the answer and worked solution →True or false: the Historical NoteRead the answer and worked solution →Sort each statement by which idea it describesRead the answer and worked solution →

Worked practice questions

The Historical Note

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Questions
  1. Question
    Who is credited with the axiomatic theory of probability?
    Choices
    1. Galileo
    2. Huygens
    3. Kolmogorov
    Correct choice
    Kolmogorov
  2. Question
    Ars Conjectandi was written by
    Choices
    1. Jacob Bernoulli
    2. Pascal
    3. Fermat
    Correct choice
    Jacob Bernoulli
  3. Question
    The Pascal-Fermat letters were written around
    Choices
    1. 1477
    2. 1654
    3. 1713
    Correct choice
    1654
  4. Question
    Which distribution is credited to Jacob Bernoulli?
    Choices
    1. Normal
    2. Poisson
    3. Binomial
    Correct choice
    Binomial
Dates and works exactly as syllabus records them. Source: syllabus Maths Part II, Ch 13 Probability.

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Flip and pair: notation with meaning

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Matching pairs
  1. A
    P(E|F)
    B
    probability of E given F
  2. A
    P(E ∩ F)
    B
    both E and F occur
  3. A
    P(E ∪ F)
    B
    E or F occurs
  4. A
    E′
    B
    E does not occur
  5. A
    S
    B
    the sample space
The chapter's notation. Source: syllabus Maths Part II, Ch 13 Probability.

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Order the reasoning: from a partition to a posterior

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Steps
  1. The sample space is split into disjoint causes
  2. Each cause carries a prior probability
  3. Each cause makes the observation more or less likely
  4. Adding the branches gives the overall chance of the observation
  5. One branch divided by that total is the revised chance of that cause
This is Bayes' theorem told as a sequence rather than a formula. Source: syllabus Maths Part II, Ch 13 Probability.

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