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CUET PG MCA Previous Year Questions (PYQs)
CUET PG MCA Probability PYQ
CUET PG MCA PYQ
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CUET PG MCA Previous Year PYQCUET PG MCA CUET 2022 PYQ
If from each of the three boxes containing 3 white and 1 black, 2 white and 2
black, 1 white and 3 black balls, one ball is drawn at random, then the probability
that 2 white and 1 black balls will be drawn is:
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CUET PG MCA Previous Year PYQCUET PG MCA CUET 2022 PYQ
Solution
CUET PG MCA PYQ
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CUET PG MCA Previous Year PYQCUET PG MCA CUET 2022 PYQ
Given below are two statements:
Statement I : If $A\subset B$ then B can be expressed as $B=A\cup(\overline{A}\cap B)$ and
P(A) > P(B).
Statement II : If A and B are independent events, then ($A$ and $\overline{B}$), ($\overline{A}$ and $B$) and ($\overline{A}$ and $\overline{B}$) are also independent
Statement II : If A and B are independent events, then ($A$ and $\overline{B}$), ($\overline{A}$ and $B$) and ($\overline{A}$ and $\overline{B}$) are also independent
In the light of the above statements, choose the most appropriate answer from the
options given below:
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CUET PG MCA Previous Year PYQCUET PG MCA CUET 2022 PYQ
Solution
CUET PG MCA PYQ
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CUET PG MCA Previous Year PYQCUET PG MCA CUET 2022 PYQ
Consider n events ${{E}}_1,{{E}}_2\ldots{{E}}_n$ with respective probabilities ${{p}}_1,{{p}}_2\ldots{{p}}_n$. If $P\Bigg{(}{{E}}_1,{{E}}_2\ldots{{E}}_n\Bigg{)}=\prod ^n_{i=1}{{p}}_i$, then
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CUET PG MCA Previous Year PYQCUET PG MCA CUET 2022 PYQ
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CUET PG MCA PYQ
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CUET PG MCA Previous Year PYQCUET PG MCA CUET 2022 PYQ
Given a set of events ${{E}}_1,{{E}}_2\ldots{{E}}_n$ defined on the sample space S such that :
(i) $\forall\, i\, and\, j,\, i\ne j,\, {{E}}_i\cap{{E}}_j=\phi$
(ii) $\begin{matrix}\overset{{n}}{\bigcup } \\ ^{i=1}\end{matrix}{{E}}_i=S$
(iii) $P({{E}}_i){\gt}0,\, \forall$
Then the events are
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CUET PG MCA Previous Year PYQCUET PG MCA CUET 2022 PYQ
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CUET PG MCA PYQ
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CUET PG MCA Previous Year PYQCUET PG MCA CUET 2022 PYQ
Given three identical boxes B1 B2 and B3 each containing two balls. B1 containstwo golden balls. B2 contains two silver balls and B3 contains one silver and onegolden ball. Conditional probabilities that the golden ball is drawn from B1, B2, B3are ____,______,______ respectively
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CUET PG MCA Previous Year PYQCUET PG MCA CUET 2022 PYQ
Solution
CUET PG MCA
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