Let X be a continuous random variable that follows a symmetr.pdf
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Let X be a continuous random variable that follows a symmetric distribution with regard to 0. We know that the real a is negative, the real b is positive, |a|>b, P[a < X < b]=0.51, P[X>b]=0.36. Find P[a < X < - b]. options are as follows P[a < X < -b] = 0.25 P[a < X < -b] = 0.23 P[a < X < -b] = 0.15 P[a < X < -b] = 0.22.
Let X be a continuous random variable that follows a symmetr.pdf
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Denunciar
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Let X be a continuous random variable that follows a symmetric distribution with regard to 0. We know that the real a is negative, the real b is positive, |a|>b, P[a < X < b]=0.51, P[X>b]=0.36. Find P[a < X < - b]. options are as follows P[a < X < -b] = 0.25 P[a < X < -b] = 0.23 P[a < X < -b] = 0.15 P[a < X < -b] = 0.22.
![Let X be a continuous random variable that follows a symmetric distribution with regard to 0. We
know that the real a is negative, the real b is positive, |a|>b, P[a < X < b]=0.51, P[X>b]=0.36. Find
P[a < X < - b]. options are as follows
P[a < X < -b] = 0.25
P[a < X < -b] = 0.23
P[a < X < -b] = 0.15
P[a < X < -b] = 0.22](https://image.slidesharecdn.com/letxbeacontinuousrandomvariablethatfollowsasymmetr-230321183759-a2db8d39/75/let-x-be-a-continuous-random-variable-that-follows-a-symmetrpdf-1-2048.jpg?cb=1679425531)
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Let X be a continuous random variable that follows a symmetr.pdf
- 1. Let X be a continuous random variable that follows a symmetric distribution with regard to 0. We know that the real a is negative, the real b is positive, |a|>b, P[a < X < b]=0.51, P[X>b]=0.36. Find P[a < X < - b]. options are as follows P[a < X < -b] = 0.25 P[a < X < -b] = 0.23 P[a < X < -b] = 0.15 P[a < X < -b] = 0.22