Questions 11–16 of 16. Imported answers require independent review unless marked reviewed.

Topic practice 16 questionsPage 2 of 2

Question 27

Open question
EEMCQ2 marksNeeds review
Suppose the probability that a coin toss shows “head” is

, where

. The coin is tossed repeatedly until the first “head” appears. The expected number of tosses required is
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Question 5

Open question
EEMCQ1 markNeeds review
The mean-square of a zero-mean random process is

, where

is Boltzman’s constant,

is the absolute temperature, and

is a capacitance. The standard deviation of the random process is
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Question 40

Open question
EENAT2 marksNeeds review
The probability of a resistor being defective is 0.02. There are 50 such resistors in a circuit. The probability of two or more defective resistors in the circuit (round off to two decimal places) is __________.

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Question 1

Open question
EE-2MCQ1 markNeeds review
An urn contains 5 red balls and 5 black balls. In the first draw, one ball is picked at random and discarded without noticing its colour. The probability to get a red ball in the second draw is
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Question 17

Open question
EE-2NAT1 markNeeds review
Assume that in a traffic junction, the cycle of the traffic signal lights is 2 minutes of green (vehicle does not stop) and 3 minutes of red (vehicle stops). Consider that the arrival time of vehicles at the junction is uniformly distributed over 5 minute cycle. The expected waiting time (in minutes) for the vehicle at the junction is _________.

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Question 40

Open question
EE-2MCQ2 marksNeeds review
A person decides to toss a fair coin repeatedly until he gets a head. He will make at most 3 tosses. Let the random variable

denote the number of heads. The value of

, where

denotes the variance, equals
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