If 'Head' appears consecutively in the first three tosses of a fair/unbiased coin, what is the probability of 'Head' appearing in the fourth toss also?
ATQ, 'Head' appears consecutively in the first three tosses of a fair/unbiased coin, Probability = number of favorable outcomes/total number of outcome As each time the coin is tossed is the independent event When a coin is tossed the possibility of getting is either head or tail Probability of getting 'Head' in the fourth toss = 1/2
Which among the following box is kept immediately above box G?
Who sits second to the right of the one who like Pepsi?
How many persons live between E and F?
Who likes Black?
What is the ice-cream flavor combination choice of those who are working in Maruti Suzuki?
Four of the following five are alike in a certain way based on the above arrangement. Find which one does not belongs to the group?
Statements:
Z ≤ Y < E < I; O > P > V > Q = I;
Conclusions:
I) Y > O
II) Q > Z
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