Eight coins are tossed simultaneously. Then the probability of obtaining at least 6 heads is
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We already know that there are exactly 2possible outcomes for each and every toss of coins, namely {H & T}.
Therefore, total no. of possible outcomes will be same as no. of binary strings of length 8=28=256
This is our sample space.
Now, we need to count no. of favorable events,
i.e.
no. of outcomes in which there are 6 heads, or 7 heads or 8 heads.
This will be same as
no. of ways to select 6 coins out of 8 + no. of ways to select 7 coins out of 8 + no. of ways to select 8 coins out of 8
=8C6+8C7+8C8
=28+8+1
=37
Therefore, probability of getting at least 6 heads
=(37256)
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