Probability of obtaining at most one negative value in $5$ trials
In an experiment, positive and negative values are equally likely to occur. What is the probability of obtaining at most one negative value in five trials?
$$P(text{obtaining at most one negative value in $5$ trials}) = ^5C_1 cdot left(frac{1}{2}right) cdot left(frac{1}{2}right)^4 = frac{5}{32}$$
But ans is $frac 6{32}$.
probability
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In an experiment, positive and negative values are equally likely to occur. What is the probability of obtaining at most one negative value in five trials?
$$P(text{obtaining at most one negative value in $5$ trials}) = ^5C_1 cdot left(frac{1}{2}right) cdot left(frac{1}{2}right)^4 = frac{5}{32}$$
But ans is $frac 6{32}$.
probability
add a comment |
In an experiment, positive and negative values are equally likely to occur. What is the probability of obtaining at most one negative value in five trials?
$$P(text{obtaining at most one negative value in $5$ trials}) = ^5C_1 cdot left(frac{1}{2}right) cdot left(frac{1}{2}right)^4 = frac{5}{32}$$
But ans is $frac 6{32}$.
probability
In an experiment, positive and negative values are equally likely to occur. What is the probability of obtaining at most one negative value in five trials?
$$P(text{obtaining at most one negative value in $5$ trials}) = ^5C_1 cdot left(frac{1}{2}right) cdot left(frac{1}{2}right)^4 = frac{5}{32}$$
But ans is $frac 6{32}$.
probability
probability
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amWhy
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asked Jul 6 '16 at 10:02
akash
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You calculated the probability of getting exactly one negative. It says "at most one", so you have to add in the probability of getting zero negatives, which is $1/32$.
(also, your $36$s should be $32$s)
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1 Answer
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1 Answer
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You calculated the probability of getting exactly one negative. It says "at most one", so you have to add in the probability of getting zero negatives, which is $1/32$.
(also, your $36$s should be $32$s)
add a comment |
You calculated the probability of getting exactly one negative. It says "at most one", so you have to add in the probability of getting zero negatives, which is $1/32$.
(also, your $36$s should be $32$s)
add a comment |
You calculated the probability of getting exactly one negative. It says "at most one", so you have to add in the probability of getting zero negatives, which is $1/32$.
(also, your $36$s should be $32$s)
You calculated the probability of getting exactly one negative. It says "at most one", so you have to add in the probability of getting zero negatives, which is $1/32$.
(also, your $36$s should be $32$s)
answered Jul 6 '16 at 10:04
florence
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